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2021 WAEC GCE Mathematics (Essay & OBJ) Answers [11th December]

Get free live 2021 waec gce august/september (2nd series) general mathematics (maths) questions and answers for private candidates free of charge | waec gce aug/sept free mathematics questions and answers (essay & obj) expo room (11th december, 2021). waec gce august/september 2021 free general mathematics (maths) question and answer room [private candidates]saturday 11thdecember, 2021general mathematics/mathematics (core) 2 (essay) – 9:30am – 12:00pm general mathematics/mathematics (core) 1 (objective) – 2:00pm – 3:30pm a. 2021 waec gce general mathematics essay (theory) answers | 11th december, 2021 answers loading....................... b. 2021 waec gce general mathematics objectives (obj) answers | 11th december, 2021 answers loading....................... to subscribe for waec gce general mathematics (maths) obj & theory answers via link only just go out and buy mtn cards of n600 (200 + 200 + 200 = 600) go to your message, type the mtn card pins correctly and send to 08107431933. don't call the number, just text, if the cards pins are valid, a reply will be sent to you confirming that you have been subscribed. do not try to load the card after sending and no reply was sent immediately, be patient as we attend to messages in ascending order relax and wait for your answers 45 minutes after exam starts. nb: do not send used card pins or your number will be blocked immediately. nb: online answers comes 1hr: 30 mins after exam commences (keep refreshing this page)click here to join our facebook group. nb:only share this page with trusted students, we will be hiding this page immediately exam ends and a new page will be created for the upcoming exam. kindly do well to bookmark the site and check back later. ===============================================daily subscription - per subjects*******link payment per subject: n600***** [gets answers on time]******link payment per practical: n400***** [gets answers on time]===========================================.

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A. 2021 waec gce general mathematics essay (theory) answers | 11th december, 2021.

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Mathematics (Core)

Paper 1 | Objectives | 49 Questions

WASSCE/WAEC MAY/JUNE

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What To Expect In Waec Mathematics And Hot Questions

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2021 Waec Mathematics : What are the areas Waec will set  Mathematics Questions from and how do I get Waec Mathematics 2021 OBJ And Essay Questions ?  Waec  2021   General  Mathematics  Questions is what we shall discuss here.

PAGE CONTENTS

WAEC Mathematics Syllabus (Explained)

WAEC 2024 Mathematics Likely Questions And Answers

Waec General Mathematics  is important to every  Waec 2021 Candidate . Read on for Sample  Questions Waec would set in 2021 Mathematics Objective and Theory  or click here  for Waec 2021  Mathematics Syllabus .

Waec 2021 Maths 1 & 2 Questions And Answers

You have asked the questions, what are the areas Waec sets questions in  Mathematics ? I am here to give you bold answers to your question.

To make this topic easy for you to understand, I will divide it into three sections. The three sections are:

• Waec 2021    Mathematics  Objective Questions
• 2021 Waec   General  Mathematics  Essay Questions And Answers.
• Instructions To Pass Waec 2021 Examination.

Waec 2021  Maths  Objective Questions

As usual, you will be given questions and options A to E to choose from. Normally, the number of objective questions (OBJ)  you are to answer in Waec 2021  Mathematics  Science is 50.

1. If the 2nd and 5th terms of a G.P are 6 and 48 respectively, find the sum of the first for term A. -45 B. -15 C. 15 D. 33 E. 45

2. If sinθθ = K find tanθθ, 0o ‰‰ θθ ‰‰ 90o A. 1-K B. kkˆ’1kkˆ’1 C. k1ˆ’k2ˆšk1ˆ’k2 D. k1ˆ’kk1ˆ’k E. kk2ˆ’1ˆškk2ˆ’1

3. Evaluate (101.5)2 – (100.5)2 A. 1 B. 2.02 C. 20.02 D. 202 E. 2021

4. Express the product of 0.06 and 0.09 in standard form A. 5.4 * 10-1 B. 5.4*10-2 C. 5.4*10-3 D. 5.4*102 E. 5.4*103

5. Simplify 361/2 x 64-1/3 x 50 A. o B. 1\24 C. 2/3 D. 11/3 E. 71/2

6. Find the quadratic equation whose roots are x = -2 or x = 7 A. x2 + 2x – 7 = 0 B. x2 – 2x + 7 = 0 C. x2 + 5 +14 = 0 D. x2 – 5x – 14 = 0 E. x2 + 5x – 14 = 0

7. A sales girl gave a change of N1.15 to a customer instead of N1.25. Calculate her percentage error A. 10% B. 7% C. 8.0% D. 2.4% E. 10%

8. What is the probability of having an odd number in a single toss of a fair die? A. 1/6 B. 1/3 C. 1/2 D. 2/3 E. 5/6

9. If the total surface area of a solid hemisphere is equal to its volume, find the radius A. 3.0cm B. 4.5cm C. 5.0cm D. 9.0cm

10. If 23x + 101x = 130x, find the value of x A. 7 B. 6 C. 5 D. 4

11. Simplify: (34ˆ’2334ˆ’23) x 11515 A. 160160 B. 572572 C. 110110 D. 1710710

12. Simplify:(103ˆš5ˆšˆ’15”¾”¾”¾ˆš1035ˆ’15)2 A. 75.00 B. 15.00 C. 8.66 D. 3.87

13. The distance, d, through which a stone falls from rest varies directly as the square of the time, t, taken. If the stone falls 45cm in 3 seconds, how far will it fall in 6 seconds? A. 90cm B. 135cm C. 180cm D. 225cm

14. Which of following is a valid conclusion from the premise. “Nigeria footballers are good footballers”? A. Joseph plays football in Nigeria therefore he is a good footballer B. Joseph is a good footballer therefore he is a Nigerian footballer C. Joseph is a Nigerian footballer therefore he is a good footballer D. Joseph plays good football therefore he is a Nigerian footballer

15. On a map, 1cm represent 5km. Find the area on the map that represents 100km2. A. 2cm2 B. 4cm2 C. 8cm2 D. 8cm2

16. Simplify; 3nˆ’1×27n+181n3nˆ’1×27n+181n A. 32n B. 9 C. 3n D. 3n + 1

17. What sum of money will amount to D10,400 in 5 years at 6% simple interest? A. D8,000.00 B. D10,000.00 C. D12,000.00 D. D16,000.00

18. The roots of a quadratic equation are 4343 and -3737. Find the equation A. 21×2 – 19x – 12 = 0 B. 21×2 + 37x – 12 = 0 C. 21×2 – x + 12 = 0 D. 21×2 + 7x – 4 = 0

19. Find the values of y for which the expression y2ˆ’9y+18y2+4yˆ’21y2ˆ’9y+18y2+4yˆ’21 is undefined A. 6, -7 B. 3, -6 C. 3, -7 D. -3, -7

20. Given that 2x + y = 7 and 3x – 2y = 3, by how much is 7x greater than 10? A. 1 B. 3 C. 7 D. 17

21. Simplify; 21ˆ’xˆ’1×21ˆ’xˆ’1x A. x+1x(1ˆ’x)x+1x(1ˆ’x) B. 3xˆ’1x(1ˆ’x)3xˆ’1x(1ˆ’x) C. 3x+1x(1ˆ’x)3x+1x(1ˆ’x) D. x+1x(1ˆ’x)x+1x(1ˆ’x)

22. Make s the subject of the relation: P = S + sm2nrsm2nr A. s = mrpnr+m2mrpnr+m2 B. s = nr+m2mrpnr+m2mrp C. s = nrpmr+m2nrpmr+m2 D. s = nrpnr+m2nrpnr+m2

23. Factorize; (2x + 3y)2 – (x – 4y)2 A. (3x – y)(x + 7y) B. (3x + y)(2x – 7y) C. (3x + y)(x – 7y) D. (3x – y)(2x + 7y)

24. The curve surface area of a cylinder, 5cm high is 110cm 2. Find the radius of its base. [Take π=227π=227] A. 2.6cm B. 3.5cm C. 3.6cm D. 7.0cm

25. The volume of a pyramid with height 15cm is 90cm3. If its base is a rectangle with dimension xcm by 6cm, find the value of x A. 3 B. 5 C. 6 D. 8

26. Calculate the gradient of the line PQ A. 3535 B. 2323 C. 3232 D. 5353

27. A straight line passes through the point P(1,2) and Q (5,8). Calculate the length PQ A. 411”¾”¾”¾ˆš411 B. 410”¾”¾”¾ˆš410 C. 217”¾”¾”¾ˆš217 D. 213”¾”¾”¾ˆš213

28. If cos θθ = x and sin 60o = x + 0.5 0o < θθ < 90o, find, correct to the nearest degree, the value of θθ A. 32o B. 40o C. 60o D. 69o

29. Age(years)Frequency13101424158165173Age(years)1314151617Frequency1024853

The table shows the ages of students in a club. How many students are in the club? A. 50 B. 55 C. 60 D. 65

30. The marks of eight students in a test are: 3, 10, 4, 5, 14, 13, 16 and 7. Find the range A. 16 B. 14 C. 13 D. 11

31. If log2(3x – 1) = 5, find x. A. 2.00 B. 3.67 C. 8.67 D. 11

32. A sphere of radius rcm has the same volume as cylinder of radius 3cm and height 4cm. Find the value of r A. 2323 B. 2 C. 3 D. 6

33. Express 1975 correct to 2 significant figures A. 20 B. 1,900 C. 1,980 D. 2,000

34. A bag contains 5 red and 4 blue identical balls. Id two balls are selected at random from the bag, one after the other, with replacement, find the probability that the first is red and the second is blue A. 2929 B. 518518 C. 20812081 D. 5959

35. The relation y = x2 + 2x + k passes through the point (2,0). Find the value of k A. – 8 B. – 4 C. 4 D. 8

36. Find the next three terms of the sequence; 0, 1, 1, 2, 3, 5, 8… A. 13, 19, 23 B. 9, 11, 13 C. 11, 15, 19 D. 13, 21, 34

37. If {X: 2 d- x d- 19; X integer} and 7 + x = 4 (mod 9), find the highest value of x A. 2 B. 5 C. 15 D. 18

38. The sum 110112, 11112 and 10m10n02. Find the value of m and n. A. m = 0, n = 0 B. m = 1, n = 0 C. m = 0, n = 1 D. m = 1, n = 1

39. A trader bought an engine for $15,000.00 outside Nigeria. If the exchange rate is $0.070 to N1.00, how much did the engine cost in Niara? A. N250,000.00 B. N200,000.00 C. N150,000.00 D. N100,000.00

40. If 27x×31ˆ’x92x=127x×31ˆ’x92x=1, find the value of x. A. 1 B. 1212 C. -1212 D. -1

41. Find the 7th term of the sequence: 2, 5, 10, 17, 6,… A. 37 B. 48 C. 50 D. 63

42. Given that logx 64 = 3, evaluate x log8 A. 6 B. 9 C. 12 D. 24

43. If 2n = y, Find 2(2+n3)(2+n3) A. 4y1313 B. 4yˆ’3ˆ’3 C. 2y1313 D. 2yˆ’3ˆ’3

44. Factorize completely: 6ax – 12by – 9ay + 8bx A. (2a – 3b)(4x + 3y) B. (3a + 4b)(2x – 3y) C. (3a – 4b)(2x + 3y) D. (2a + 3b)(4x -3y)

45. Find the equation whose roots are 3434 and -4 A. 4×2 – 13x + 12 = 0 B. 4×2 – 13x – 12 = 0 C. 4×2 + 13x – 12 = 0 D. 4×2 + 13x + 12 = 0

46. If m = 4, n = 9 and r = 16., evaluate mnmn – 17979 + nrnr A. 1516516 B. 1116116 C. 516516 D. – 137483748

47. Adding 42 to a given positive number gives the same result as squaring the number. Find the number A. 14 B. 13 C. 7 D. 6

48. Ada draws the graph of y = x2 – x – 2 and y = 2x – 1 on the same axes. Which of these equations is she solving? A. x2 – x – 3 = 0 B. x2 – 3x – 1 = 0 C. x2 – 3x – 3 = 0 D. x2 + 3x – 1 = 0

49. The volume of a cone of height 3cm is 381212cm3. Find the radius of its base. [Take π=227π=227] A. 3.0cm B. 3.5cm C. 4.0cm D. 4.5cm

50. The dimension of a rectangular tank are 2m by 7m by 11m. If its volume is equal to that of a cylindrical tank of height 4cm, calculate the base radius of the cylindrical tank. [Take π=227π=227] A. 14cm B. 7m C. 31212m D. 13434m

51. PQRT is square. If x is the midpoint of PQ, Calculate correct to the nearest degree, LPXS A. 53o B. 55o C. 63o D. 65o

52. The angle of elevation of an aircraft from a point K on the horizontal ground 30αα. If the aircraft is 800m above the ground, how far is it from K? A. 400.00m B. 692.82m C. 923.76m D. 1,600.99m

53. The population of students in a school is 810. If this is represented on a pie chart, calculate the sectoral angle for a class of 7 students A. 32o B. 45o C. 60o D. 75o

54. The scores of twenty students in a test are as follows: 44, 47, 48, 49, 50, 51, 52, 53, 53, 54, 58, 59, 60, 61, 63, 65, 67, 70, 73, 75. Find the third quartile. A. 62 B. 63 C. 64 D. 65

55. Which of the following is used to determine the mode of a grouped data? A. Bar chart B. Frequency polygon C. Ogive D. Histogram

56. The area of a rhombus is 110cm A. 5.0 B. 4.0 C. 3.0 D. 2.5

57. Simplify: 3xˆ’yxy+2x+3y2xy+123xˆ’yxy+2x+3y2xy+12 A. 4x+5yˆ’xy2xy4x+5yˆ’xy2xy B. 5yˆ’4x+xy2xy5yˆ’4x+xy2xy C. 5x+4yˆ’xy2xy5x+4yˆ’xy2xy D. 4xˆ’5y+xy2xy4xˆ’5y+xy2xy

58. A farmer uses 2525 of his land to grow cassava, 1313 of the remaining for yam and the rest for maize. Find the part of the land used for maize A. 215215 B. 2525 C. 2323 D. 45

59. The rate of consumption of petrol by a vehicle varies directly as the square of the distance covered. If 4 litres of petrol is consumed on a distance of 15km. how far would the vehicle go on 9 litres of petrol? A. 221212km B. 30km C. 331212km D. 45km

60. A trader bought 100 oranges at 5 for N40.00 and 20 for N120.00. Find the profit or loss percent A. 20% profit B. 20% loss C. 25% profit D. 25% loss

Also: How to answer Waec questions very fast

General Maths Waec 2021 Theory Questions And Answers

The following are the kind of questions you should expect in Waec 2021  Mathematics Theory or Essay. They are hot cake questions:

• Two angles of a pentagon are in the ratio 2:3. The others are 60o each. Calculate the smaller of the two angles
• The radii of the base of two cylindrical tins, P and Q are r and 2r respectively. If the water level in p is 10cm high, would be the height of the same quantity of water in Q?
• n what modulus is it true that 9 + 8 = 5?
• In a cumulative frequency graph, the lower quartile is 18 years while the 60th percentile is 48 years. What percentage of the distribution is at most 18 years or greater than 48 years?
• In parallelogram PQRS, QR is produced to M such that |QR| = |RM|. What fraction of the area of PQMS is the area of PRMS?

That’s all for now… I shall update you when more real live questions and answers come up. However, I advice that you are hardworking so as to pass your Waec once and for all.

Read Also: How to read and pass Waec in one day

Feel free to share this article with friends today using the share buttons and don’t fail to comment using the comment box below.

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FlashLearners CEO, Students Advocate , SEO Expert And YouTuber

50 Comments

onitilo maria says

I need ur help in waec mathematics for 2022

victor says

On victor Ejike

Tracey says

It needs critical thinking

Isaac Inegbenehi says

We need solutions to compare with ours whether ryt or wrong

It’s very cool

Nwadialor chinecherem says

I need answers for both objective and theory please

Adebayo festus says

Please i need answers to the questions

Oluwatomisin Margaret Adeola says

I need d answers for both obj and all d theory answer

Anonymous says

Pls is dat d whole mathematics theory or pls I need more question

racheal says

thanks but i need more question

It’s too difficult. Solutions please.

Orhurhu Peculiar says

Please let it not be hard ,because it’s looks like it hard

Aliu Favour says

OBJ answers pls

D OBJ questions re too hard we need solutions to d questions been given.

Raymond Philippa says

Answer please

Daodu Okikijesu says

Realy nice questions but i still need to work on my self. I need answers to d questions

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• WAEC Mathematics Questions & Answers 2021 (OBJ & Theory) Now available

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WAEC Mathematics Questions and Answers Expo 2021

Mathematics Exam Pattern:

WAEC Mathematics exam comes in theory, OBJ, and practical papers. It has paper one, paper two, and paper three. Paper 1 is the Objective paper (OBJ), Paper 2 is Theory (essay).

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Mathematics

The resources below on Mathematics have been provided by WAEC to assist you understand the required standards expected in Mathematics final Examination. Students performance in examination under review was done by the Chief examiner, this you will see while exploring links like General Comment, Performance, Weaknesses, Strength and Observation to respective Questions.

+ MAY/JUN. WASSCE 2008

+ nov/dec wassce (private). 2008, + may/jun. wassce 2009, + nov/dec wassce (private). 2009, + may/jun. wassce 2010, + nov/dec wassce (private). 2010, + may/jun. wassce 2011, + nov/dec wassce (private). 2011, + may/jun. wassce 2012, + nov/dec wassce (private). 2012, + may/jun. wassce 2013, + nov/dec wassce (private). 2013, + may/jun. wassce 2014, + nov/dec wassce (private). 2014, + may/jun. wassce 2015, + wassce for school candidates 2016, + wassce for private candidates 2016, + wassce for school candidates 2017, + wassce for private candidates 2017, + wassce (private candidates) 1st series 2018, + wassce for school candidates 2018, + wassce (private candidates) 2nd series 2018, + wassce (private candidates) 1st series 2019, + wassce for school candidates 2019, + wassce for private candidates 2nd series 2019, + wassce (private candidates) 1st series 2020, + wassce (private candidates) 2nd series 2020, + wassce for school candidates 2020, + wassce (private candidates) 1st series 2021, + wassce (private candidates) 2nd series 2021, + wassce for school candidates 2021, + wassce (private candidates) 1st series 2022, + wassce (private candidates) 2nd series 2022, + wassce for school candidates 2022, + wassce (private candidates) 1st series 2023, + wassce for school candidates 2023.

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WAEC mathematics past questions & answers PDF (free download)

Download a PDF copy of WAEC past questions and answers on mathematics, for free.

This past question is for candidates preparing for the West African Examinations Council (WAEC).

Mathematics is a must-pass subject, especially if you are a science student. This does not mean that other students who are not in sciences should not take it seriously, because most courses at higher institutions make mathematics a prerequisite.

And to prepare well for the WAEC math exam , you need to solve the past questions yourself. Don't just read through it. Solve it.

Update : Now you can study complete WAEC Past Questions and Answers for FREE at EduPadi Classroom .

If however, you prefer downloads, download the limited PDF versions below.

Download WAEC past questions on mathematics

Grab a free copy of the WAEC math past questions and answers PDF . Also, check for other WAEC past questions and answers you need.

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WAEC GCE Mathematics Past Questions and Answer

Download WAEC GCE Mathematics Past Questions and Answer and use them while preparing for the next WAEC session.

Here we’ve past question papers in Maths plus some propose answers. These past papers can also be beneficial to Cameroon GCE students as well.

What is WAEC ?

The  West African Examinations Council  ( WAEC ) is an examination board established by law to determine the examinations required in the public interest in the English-speaking West African countries, to conduct the examinations and to award certificates comparable to those of equivalent examining authorities internationally.

It is similar to the Cameroon GCE Board or the Uganda National Examination Board ( UNEB ).

 The WAEC was established in 1952 and has contributed to education in Anglophonic countries of West Africa (Ghana, Nigeria, Sierra Leone, Liberia, and Gambia), with the number of examinations they have coordinated, and certificates they have issued.

They also formed an endowment fund, to contribute to education in West Africa, through lectures, and aid to those who cannot afford education .

The council conducts four different categories of examinations which are;

• International Examinations,
• National Examinations,
• Examinations conducted in collaboration with other examining bodies,
• and Examinations conducted on behalf of other examining bodies.

 The International exams are exams taken in the five countries with the WAEC ordinance. It consists of   WASSCE  (West African Senior School Certificate Examination):

• WASSCE FOR PRIVATE CANDIDATES (FIRST SERIES) JANUARY–FEBRUARY
• WASSCE FOR (SCHOOL CANDIDATES) MARCH – MAY
• WASSCE FOR PRIVATE CANDIDATES (MAIN GCE ) SEPTEMBER–OCTOBER

The National examinations are taken in individual countries. They include:

• the Junior Secondary School Certificate for Nigeria and the Gambia,
• Junior and Senior High School Certificate Examinations for Liberia,
• National Primary School and Basic Education Certificate Examinations for Sierra Leone,
• Basic Education Certificate Examinations for Ghana, and
• Senior School Certificate Examinations for Ghana.

The council also coordinates examinations in collaboration with some trustworthy examination bodies. These include:

• City and Guilds of London Institute
• Royal Society of Arts  
• WAEC Research Institute

The council also conducts examination in West Africa on behalf of international examination bodies. These include:

• University of London  GCE
• Scholastic Aptitude Test and Graduate Record Examinations for Educational Testing Service, Princeton, USA, and
• JAMB  (Joint Admissions and Matriculations Board) examination in countries outside Nigeria.

Available WAEC GCE Mathematics Past Questions and Answer

There are two different types of the examination here:

• WASSCE May/June  is the Senior School Certificate Examination (SSCE) for school candidates. It is taken by final year students in senior secondary schools. This examination is offered during summer (April to May), and the results are available by August.
• WASSCE Nov/Dec , also known as  General Certificate Examination  ( GCE ) or WAEC GCE , is a private examination. This examination is only offered during autumn and it is usually taken by secondary school leavers who want to correct deficiencies in their results. The results are available by December.

Under the new  WAEC Marking and Grading Scheme , the letters A to F are used to indicate how good a result is. Explanations: In other words, To get an A in WAEC Mathematics, you need to score above 75% in the Exam. 75% means you are able to get 75 questions correctly out of 100 questions.

Past papers

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• ALL PREPARATION PDFs

WAEC GCE Mathematics Questions 2021 Objective and Theory Update

WAEC GCE Mathematics Questions 2021: If you’ll sit for Mathematics in the 2021 WAEC GCE examination then this article is meant for you. Mathematics WAEC GCE expo questions are out now on our website.

In this article, I will be showing you past WAEC GCE Mathematics random repeated questions for free. You will also understand how WAEC GCE Mathematics questions are set and many more examination details. Stay focus and read through.

The West African Examinations Council (WAEC) is an examination board that conducts the West African Senior School Certificate Examination, for University and Jamb entry examination in West Africa countries. In a year, over three million candidates registered for the exams coordinated by WAEC .

DISCLAIMER! These are not real WAEC GCE Mathematics questions but likely repeated questions over the years to help candidate understand the nature of their examinations. Ensure to take note of every questions provided on this page.

Sample WAEC GCE Mathematics Questions 2021

Objectives:.

1. If the 2nd and 5th terms of a G.P are 6 and 48 respectively, find the sum of the first for term A. -45 B. -15 C. 15 D. 33 E. 45

2. If sinθθ = K find tanθθ, 0o ≤≤ θθ ≤≤ 90o A. 1-K B. kk−1kk−1 C. k1−k2√k1−k2 D. k1−kk1−k E. kk2−1√kk2−1

3. Evaluate (101.5)2 – (100.5)2 A. 1 B. 2.02 C. 20.02 D. 202 E. 2020

4. Express the product of 0.06 and 0.09 in standard form A. 5.4 * 10-1 B. 5.4*10-2 C. 5.4*10-3 D. 5.4*102 E. 5.4*103

5. Simplify 361/2 x 64-1/3 x 50 A. o B. 1\24 C. 2/3 D. 11/3 E. 71/2

6. Find the quadratic equation whose roots are x = -2 or x = 7 A. x2 + 2x – 7 = 0 B. x2 – 2x + 7 = 0 C. x2 + 5 +14 = 0 D. x2 – 5x – 14 = 0 E. x2 + 5x – 14 = 0

7. A sales girl gave a change of N1.15 to a customer instead of N1.25. Calculate her percentage error A. 10% B. 7% C. 8.0% D. 2.4% E. 10%

8. What is the probability of having an odd number in a single toss of a fair die? A. 1/6 B. 1/3 C. 1/2 D. 2/3 E. 5/6

9. If the total surface area of a solid hemisphere is equal to its volume, find the radius A. 3.0cm B. 4.5cm C. 5.0cm D. 9.0cm

10. If 23x + 101x = 130x, find the value of x A. 7 B. 6 C. 5 D. 4

11. Simplify: (34−2334−23) x 11515 A. 160160 B. 572572 C. 110110 D. 1710710

12. Simplify:(103√5√−15‾‾‾√1035−15)2 A. 75.00 B. 15.00 C. 8.66 D. 3.87

13. The distance, d, through which a stone falls from rest varies directly as the square of the time, t, taken. If the stone falls 45cm in 3 seconds, how far will it fall in 6 seconds? A. 90cm B. 135cm C. 180cm D. 225cm

14. Which of the following is a valid conclusion from the premise. “Nigeria footballers are good footballers”? A. Joseph plays football in Nigeria, therefore, he is a good footballer B. Joseph is a good footballer, therefore, he is a Nigerian footballer C. Joseph is a Nigerian footballer, therefore, he is a good footballer D. Joseph plays good football, therefore, he is a Nigerian footballer

15. On a map, 1cm represents 5km. Find the area on the map that represents 100km2. A. 2cm2 B. 4cm2 C. 8cm2 D. 8cm2

16. Simplify; 3n−1×27n+181n3n−1×27n+181n A. 32n B. 9 C. 3n D. 3n + 1

17. What sum of money will amount to D10,400 in 5 years at 6% simple interest? A. D8,000.00 B. D10,000.00 C. D12,000.00 D. D16,000.00

18. The roots of a quadratic equation are 4343 and -3737. Find the equation A. 21×2 – 19x – 12 = 0 B. 21×2 + 37x – 12 = 0 C. 21×2 – x + 12 = 0 D. 21×2 + 7x – 4 = 0

19. Find the values of y for which the expression y2−9y+18y2+4y−21y2−9y+18y2+4y−21 is undefined A. 6, -7 B. 3, -6 C. 3, -7 D. -3, -7

20. Given that 2x + y = 7 and 3x – 2y = 3, by how much is 7x greater than 10? A. 1 B. 3 C. 7 D. 17

21. Simplify; 21−x−1×21−x−1x A. x+1x(1−x)x+1x(1−x) B. 3x−1x(1−x)3x−1x(1−x) C. 3x+1x(1−x)3x+1x(1−x) D. x+1x(1−x)x+1x(1−x)

22. Make s the subject of the relation: P = S + sm2nrsm2nr A. s = mrpnr+m2mrpnr+m2 B. s = nr+m2mrpnr+m2mrp C. s = nrpmr+m2nrpmr+m2 D. s = nrpnr+m2nrpnr+m2

23. Factorize; (2x + 3y)2 – (x – 4y)2 A. (3x – y)(x + 7y) B. (3x + y)(2x – 7y) C. (3x + y)(x – 7y) D. (3x – y)(2x + 7y)

24. The curve surface area of a cylinder, 5cm high is 110cm 2. Find the radius of its base. [Take π=227π=227] A. 2.6cm B. 3.5cm C. 3.6cm D. 7.0cm

25. The volume of a pyramid with height 15cm is 90cm3. If its base is a rectangle with dimension xcm by 6cm, find the value of x A. 3 B. 5 C. 6 D. 8

26. Calculate the gradient of the line PQ A. 3535 B. 2323 C. 3232 D. 5353

27. A straight line passes through the point P(1,2) and Q (5,8). Calculate the length PQ A. 411‾‾‾√411 B. 410‾‾‾√410 C. 217‾‾‾√217 D. 213‾‾‾√213

28. If cos θθ = x and sin 60o = x + 0.5 0o < θθ < 90o, find, correct to the nearest degree, the value of θθ A. 32o B. 40o C. 60o D. 69o

29. Age(years)Frequency13101424158165173Age(years)1314151617Frequency1024853

The table shows the ages of students in a club. How many students are in the club? A. 50 B. 55 C. 60 D. 65

30. The marks of eight students in a test are: 3, 10, 4, 5, 14, 13, 16 and 7. Find the range A. 16 B. 14 C. 13 D. 11

31. If log2(3x – 1) = 5, find x. A. 2.00 B. 3.67 C. 8.67 D. 11

32. A sphere of radius rcm has the same volume as cylinder of radius 3cm and height 4cm. Find the value of r A. 2323 B. 2 C. 3 D. 6

33. Express 1975 correct to 2 significant figures A. 20 B. 1,900 C. 1,980 D. 2,000

34. A bag contains 5 red and 4 blue identical balls. Id two balls are selected at random from the bag, one after the other, with replacement, find the probability that the first is red and the second is blue A. 2929 B. 518518 C. 20812081 D. 5959

35. The relation y = x2 + 2x + k passes through the point (2,0). Find the value of k A. – 8 B. – 4 C. 4 D. 8

36. Find the next three terms of the sequence; 0, 1, 1, 2, 3, 5, 8… A. 13, 19, 23 B. 9, 11, 13 C. 11, 15, 19 D. 13, 21, 34

37. If {X: 2 d- x d- 19; X integer} and 7 + x = 4 (mod 9), find the highest value of x A. 2 B. 5 C. 15 D. 18

38. The sum 110112, 11112 and 10m10n02. Find the value of m and n. A. m = 0, n = 0 B. m = 1, n = 0 C. m = 0, n = 1 D. m = 1, n = 1

39. A trader bought an engine for $15,000.00 outside Nigeria. If the exchange rate is $0.070 to N1.00, how much did the engine cost in Niara? A. N250,000.00 B. N200,000.00 C. N150,000.00 D. N100,000.00

40. If 27x×31−x92x=127x×31−x92x=1, find the value of x. A. 1 B. 1212 C. -1212 D. -1

41. Find the 7th term of the sequence: 2, 5, 10, 17, 6,… A. 37 B. 48 C. 50 D. 63

42. Given that logx 64 = 3, evaluate x log8 A. 6 B. 9 C. 12 D. 24

43. If 2n = y, Find 2(2+n3)(2+n3) A. 4y1313 B. 4y−3−3 C. 2y1313 D. 2y−3−3

44. Factorize completely: 6ax – 12by – 9ay + 8bx A. (2a – 3b)(4x + 3y) B. (3a + 4b)(2x – 3y) C. (3a – 4b)(2x + 3y) D. (2a + 3b)(4x -3y)

45. Find the equation whose roots are 3434 and -4 A. 4×2 – 13x + 12 = 0 B. 4×2 – 13x – 12 = 0 C. 4×2 + 13x – 12 = 0 D. 4×2 + 13x + 12 = 0

46. If m = 4, n = 9 and r = 16., evaluate mnmn – 17979 + nrnr A. 1516516 B. 1116116 C. 516516 D. – 137483748

47. Adding 42 to a given positive number gives the same result as squaring the number. Find the number A. 14 B. 13 C. 7 D. 6

48. Ada draws the graph of y = x2 – x – 2 and y = 2x – 1 on the same axes. Which of these equations is she solving? A. x2 – x – 3 = 0 B. x2 – 3x – 1 = 0 C. x2 – 3x – 3 = 0 D. x2 + 3x – 1 = 0

49. The volume of a cone of height 3cm is 381212cm3. Find the radius of its base. [Take π=227π=227] A. 3.0cm B. 3.5cm C. 4.0cm D. 4.5cm

50. The dimension of a rectangular tank are 2m by 7m by 11m. If its volume is equal to that of a cylindrical tank of height 4cm, calculate the base radius of the cylindrical tank. [Take π=227π=227] A. 14cm B. 7m C. 31212m D. 13434m

51. PQRT is square. If x is the midpoint of PQ, Calculate correct to the nearest degree, LPXS A. 53o B. 55o C. 63o D. 65o

52. The angle of elevation of an aircraft from a point K on the horizontal ground 30αα. If the aircraft is 800m above the ground, how far is it from K? A. 400.00m B. 692.82m C. 923.76m D. 1,600.99m

53. The population of students in a school is 810. If this is represented on a pie chart, calculate the sectoral angle for a class of 7 students A. 32o B. 45o C. 60o D. 75o

54. The scores of twenty students in a test are as follows: 44, 47, 48, 49, 50, 51, 52, 53, 53, 54, 58, 59, 60, 61, 63, 65, 67, 70, 73, 75. Find the third quartile. A. 62 B. 63 C. 64 D. 65

55. Which of the following is used to determine the mode of a grouped data? A. Bar chart B. Frequency polygon C. Ogive D. Histogram

56. The area of a rhombus is 110cm A. 5.0 B. 4.0 C. 3.0 D. 2.5

57. Simplify: 3x−yxy+2x+3y2xy+123x−yxy+2x+3y2xy+12 A. 4x+5y−xy2xy4x+5y−xy2xy B. 5y−4x+xy2xy5y−4x+xy2xy C. 5x+4y−xy2xy5x+4y−xy2xy D. 4x−5y+xy2xy4x−5y+xy2xy

58. A farmer uses 2525 of his land to grow cassava, 1313 of the remaining for yam and the rest for maize. Find the part of the land used for maize A. 215215 B. 2525 C. 2323 D. 45

59. The rate of consumption of petrol by a vehicle varies directly as the square of the distance covered. If 4 litres of petrol is consumed on a distance of 15km. how far would the vehicle go on 9 litres of petrol? A. 221212km B. 30km C. 331212km D. 45km

60. A trader bought 100 oranges at 5 for N40.00 and 20 for N120.00. Find the profit or loss percent A. 20% profit B. 20% loss C. 25% profit D. 25% loss

Waec GCE Examination Instructions:

• Do not open your question paper until you are told to do so
• USE HB pencil throughout in the OBJ Section
• You are free to use Biro in the theory part
• You are allowed to use a calculator to solve
• Make sure that you fill in your name, Subject, paper, paper code and other examination details where necessary.
• Ensure that the texts in your question papers are boldly printed
• Behave yourself.
• Don’t let invigilators catch you using expo.

If you need us to help you with updated questions and answers at the right time about WAEC GCE Mathematics Questions , kindly provide us with your phone number and email address in the comment box below. Also, feel free to ask any question pertaining to this guide.  

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Comments (17)

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Interested 2018 Nov/Dec mathematics… Sept/ 08/2018 is the date

update on GCE question

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thanks for your assistance

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WAEC GCE Mathematics Questions, Answers 2020/2021 & Syllabus

• April 26, 2022

I am sure, a lot of WAEC GCE candidates have been expecting free and correct WAEC GCE Mathematics questions and answers for the 2020 expo.

If so, this is a detailed WAEC GCE Mathematics questions 2020 samples and a correctly solved WAEC GCE Mathematics answers 2020 expo for the two papers.

The first paper is paper 1 which is known as the objective or OBJ paper while the second paper is paper 2 which is known as theory or essay.

Instructively, the OBJ section contains 50 multi-choice questions and options to choose from and the theory paper has instructed numbers of questions to be answered.

More so, you will see and download the free WAEC GCE Mathematics syllabus for 2020 and the area of concentration at the bottom of this page.

Expo WAEC GCE Mathematics OBJ questions 2020 and answers

Here are some Sample WAEC GCE Mathematics answers 2020 to the questions below. Start by practicing with this, while expecting the actual answers.

1. How many liters of oil will a cylindrical drum of 28cm diameter and 50cm deep hold?

• 18.5 liters
• 30.8 liters

30. 8 liters is the correct answer and B is the correct option

Solving for question 1 solution:

The volume of the drum is πr 2 h = 22 / 7 x 14 2 x 50cm 3

Capacity of the drum is 22 x 14 2 x 50 / 7 x 1000 = 30.8 litres

Use this question to answer questions 2 & 3; A solid is made up of a cylinder with a hemisphere on top as shown in the image below.

2. What is the surface area of the solid?

1342cm 2 is the correct answer and the correct option is C

Sloving for question 2 solution:

Total area surface = πr 2 + 2πrh + ½(4πr 2 )

=π x 7 2 + 2π x 7 x 20 + 2 π x 7 2 cm 2

=7 π (7 + 40 +14) cm 2

=7 x 22/7 x 61 cm 2

3. Calculate the volume of the solid.

3800cm 3 is the correct answer and the correct option is A

Solving for question 3 solution:

Volume = πr 2 h + ½ ( 4 / 3 πr 3 )

= π x 7 2 x 20 + 2 / 3 π x 73cm 3

= 49π(20 + 2 / 3 x 7)cm 3

= 49 x 22 / 7 x 74 / 3 cm 3

4. The Length of a rectangular compound is 5m more than the width. Its area is 500cm 2 . Find the width and length of the compound.

20m x 25m is the correct answer, the correct option is E.

Solving for question 4 solution:

Let the width be XM. Then, from the 1 st sentence, the length is (x+5)m. The area is x(x+5)m2. From the second sentence, we have;

x(x+5) =500

X2 +5x – 500 =0

(x – 20)(x+25)=0

x=20 or -25

An answer to +25m is clearly not appropriate in this case. Hence the width is 20m and the length, 5m more, is 25m. Validation: 20m x 25m =500m 2

5. A student bought some packets of pens for N2160. If she had paid N24 less for each packet, she could have bought three more packets. How many packets did she buy?

15 is the correct answer and the correct option is D. 15

Solving for question 5 Solution;

Let the number of packets she bought be n; Let Nx be the cost of each packet of pens.

From the first sentence, N2160 / Nx = n ………… equation 1

Then from the second sentence, N2160 / N (x – 24) = n + 3 ……….. equation2

From equation 1, x = 2160 / n ……. equation 3

From equation 2, x – 24 = 2160 / n + 3 ………equation 4

Subtracting equation 4 from 3, we have 24 = 2160 / n – 2160 / n + 3

>>> 24(n)(n + 3) = 2160(n + 3) – 2160n

>>> 24(n2 + 3n) = 3 x 2160

>>>n 2 + 3n = 270 = 270

>>>n 2 + 3n – 270 = 0

(n – 15) (n + 18) = 0

n = 15 or -18

Therefore, n = 15, since n cannot be negative.

2020 WAEC GCE Mathematics Theory Answers Rules to follow.

Here are the 2020 WAEC GCE Mathematics Theory questions and answers rules that candidates can benefit from in the course of the exam.

Addition Rules

• Any Positive number + another positive number is positive. So you add up. An Example is: 5 + 4  =  9
• A negative number + another negative is negative  =  So, you add up without changing the negative sign. An Example : -5 + (-4)  =  -9

Subtraction Rules

• Any Negative number + a positive number is equal to subtraction depending on the sign of the number with the highest absolute value. An Example : -4 + 5  =  1
• A positive number + a negative is equal to subtraction depending on the sign of the number with the highest absolute value. An example : 4 + (-5)  =  -1

Multiplication Rules

• A positive number x a positive number is equal to a positive number. An Example is: 5 x 4  =  20
• A negative number x a negative number is equal to a positive number. An example is: (-5) x (-4)  =  20. Here, the – cancels – leaving the two numbers positive.
• A positive number x a negative number is equal to a  negative number. An example is: 4 x (-5)  =  -20
• negative number x a positive number is equal to a  negative number. An example is: -4 x 5  =  -20.

Division Rules

• A positive number ÷ a positive number is equal to a positive number. An example is: 30 ÷ 5  =  6
• Negative number ÷ a negative number is equal to a positive number. An example is: -30 ÷ (-5)  =  6
• A positive number ÷ a negative number is equal to a negative number. An example is: 30 ÷ (-5)  =  -6
• Any Negative number ÷ a positive number is equal to a negative number. Example : -30 ÷ 5  =  -6.

Download WAEC GCE Mathematics Syllabus in PDF

The WAEC GCE Mathematics syllabus for 2020 will give candidates a better explanation of the topics that questions will set from.

This 2020 WAEC GCE syllabus for mathematics is free and it contains the area of concentration for WAEC GCE candidates to follow.

• Download free WAEC GCE Mathematics syllabus for 2020 in PDF.

I am sure, this will help you to perform better in this exam. More information on this will be updated anytime from now.

So do well to always revisit this page often to see the actual and correct WAEC GCE Mathematics questions and answers for 2020.

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WAEC SYLLABUS FOR GENERAL MATHEMATICS/MATHEMATICS (CORE) 2021/2022 (WASSCE)

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WAEC WASSCE [SSCE] SYLLABUS FOR GENERAL MATHEMATICS/MATHEMATICS (CORE)

The aims of the syllabus are to test candidates’:

• mathematical competency and computational skills;
• understanding of mathematical concepts and their relationship to the acquisition of entrepreneurial skills for everyday living in the global world;
• ability to translate problems into mathematical language and solve them using appropriate methods;
•  ability to be accurate to a degree relevant to the problem at hand;
• logical, abstract and precise thinking.

This syllabus is not intended to be used as a teaching syllabus. Teachers are advised to use their own National teaching syllabuses or curricular for that purpose.

There will be two papers, Papers 1 and 2, both of which must be taken.

• WAEC SYLLABUS FOR INFORMATION AND COMMUNICATION TECHNOLOGY (CORE) 2021/2022 (WASSCE)
• WAEC SYLLABUS FOR GENERAL AGRICULTURE 2021/2022 (WASSCE)

PAPER 1 :  will consist of fifty multiple-choice objective questions, drawn from the common areas of the syllabus, to be answered in 1½ hours for 50 marks.

PAPER 2 :  will consist of thirteen essay questions in two sections – Sections A and B , to be answered in 2½ hours for 100 marks. Candidates will be required to answer ten questions in all.

Section A –  Will consist of five compulsory questions, elementary in nature carrying a total of 40 marks. The questions will be drawn from the common areas of the syllabus.

Section B –  will consist of eight questions of greater length and difficulty. The questions shall include a maximum of two which shall be drawn from parts of the syllabuses which may not be peculiar to candidates’ home countries. Candidates will be expected to answer five questions for 60marks.

The topics, contents and notes are intended to indicate the scope of the questions which will be set. The notes are not to be considered as an exhaustive list of illustrations/limitations.

Candidates should be familiar with the following units and their symbols.

( 1 ) Length

1000 millimetres (mm) = 100 centimetres (cm) = 1 metre(m).

1000 metres = 1 kilometre (km)

10,000 square metres (m 2 ) = 1 hectare (ha)

( 3 ) Capacity

1000 cubic centimeters (cm 3 ) = 1 litre (l)

• milligrammes (mg) = 1 gramme (g)

1000 grammes (g) = 1 kilogramme( kg )

• ogrammes (kg) = 1 tonne.

( 5) Currencies

The Gambia  –   100 bututs (b) = 1 Dalasi (D)

Ghana –  100 Ghana pesewas (Gp) = 1 Ghana Cedi ( GH¢)

Liberia –  100 cents (c) = 1 Liberian Dollar (LD)

Nigeria –  100 kobo (k) = 1 Naira (N)

Sierra Leone  –  100 cents (c) = 1 Leone (Le)

UK –  100 pence (p) = 1 pound (£)

USA –  100 cents (c) = 1 dollar ($)

French Speaking territories:  100 centimes (c) = 1 Franc (fr)

Any other units used will be defined.

( 1) Use of Mathematical and Statistical Tables

Mathematics and Statistical tables, published or approved by WAEC may be used in the examination room. Where the degree of accuracy is not specified in a question, the degree of accuracy expected will be that obtainable from the mathematical tables.

• Use of calculators

The use of non-programmable, silent and cordless calculators is allowed. The calculators must, however not have the capability to print out nor to receive or send any information. Phones with or without calculators are not allowed.

• Other Materials Required for the examination

Candidates should bring rulers, pairs of compasses, protractors, set squares etc required for papers of the subject. They will not be allowed to borrow such instruments and any other material from other candidates in the examination hall.

Graph papers ruled in 2mm squares will be provided for any paper in which it is required.

( 4) Disclaimer

In spite of the provisions made in paragraphs 4 (1) and (2) above, it should be noted that some questions may prohibit the use of tables and/or calculators.

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Further Mathematics 2021 WAEC Past Questions

Simplify ( \(\frac{1}{2 - √3}\) + \(\frac{2}{2 + √3}\) )\(^{-1}\)

• A. \(\frac{-1}{33}\)(6 + √3)
• B. \(\frac{-1}{33}\)(6 - √3)
• C. \(\frac{1}{33}\)(6 + √3)
• D. \(\frac{1}{33}\)(6 - √3)

For what range of values of x is x\(^2\) - 2x - 3 ≤ 0

• A. {x: -1 ≤ x ≤ 3}
• B. { x: -3 ≤ x ≤ 1}
• C. { x: -3 ≤ x ≤ -1}
• D. { x: 1 ≤ x ≤ 3}

Given that M = \(\begin{pmatrix} 3 & 2 \\ -1 & 4 \end{pmatrix}\) and N = \(\begin{pmatrix} 5 & 6 \\ -2 & -3 \end{pmatrix}\), calculate (3M - 2N)

• A. \(\begin{pmatrix} 1 & 6 \\ 1 & 18 \end{pmatrix}\)
• B. \(\begin{pmatrix} -1 & -6 \\ 1 & 18 \end{pmatrix}\)
• C. \(\begin{pmatrix} 1 & 6 \\ -1 & -18 \end{pmatrix}\)
• D. \(\begin{pmatrix} -1 & -6 \\ -1 & -18 \end{pmatrix}\)

Simplify \(\frac{1}{3}\) log8 + \(\frac{1}{3}\) log 64 - 2 log6

• A. log \(\frac{2}{7}\)
• C. log \(\frac{2}{9}\)

Solve (\(\frac{1}{9}\))\(^{x + 2}\) = 243\(^{x - 2}\) 

• A. \(\frac{7}{5}\)
• B. \(\frac{6}{7}\)
• C. \(\frac{-7}{6}\)
• D. \(\frac{-6}{7}\)
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2022-2023 WAEC Mathematics Questions: Essay and Objectives with ANSWERS for easy go

2022-2023 WAEC Mathematics Questions: Essay and Objectives with ANSWERS for easy go – Do you understand mathematics? Is it possible for you to improve on your knowledge of mathematics? So, here are WAEC Mathematics questions and answers. Other references are for WAEC mathematics syllabus 2022/2023, past questions on mathematics and WAEC mathematics expo 2022. So, are you a WAEC candidate? If your answer is yes, this post will show you the WAEC Mathematics answers and the tricks you need to excel in your WAEC exams. Just read on.

Table of Contents

As a matter of fact, the above keywords are searched by WAEC candidates on google. Here I will show you WAEC Mathematics questions and answers. Just read on.

0.1 GENERAL MATHEMATICS/MATHEMATICS (CORE) 1 0.2 2021/2022 WAEC Mathematics Questions and Answers 0.3 Solutions to WAEC Mathematics Questions 1 WAEC Maths Essay and Objective 2021 (EXPO) GENERAL MATHEMATICS/MATHEMATICS (CORE) 1 OBJECTIVE TEST

2021/2022 WAEC Mathematics Questions and Answers Symbols used:

^ means raise to power / division

SQRT means square root

Scroll to the bottom to get the 2021 WAEC answers and refresh the page

Solutions to WAEC Mathematics Questions

1.Evaluate: (0.064)^-1/3

2.Solve: y+1/2 – 2y-1/3 = 4

3.Simplify, correct to three significant figures, (27.63)^2 – (12.37)^2

4.If 7 + y = 4 (mod 8), find the least value of y, 10<=y<=30

5.If T = (prime numbers) and M = (odd numbers) are subsets of U = (x: 0<x<=10, and x is an integer), find (T’ n M’).

A. (4, 6, 8, 10)

B. (1, 4, 6, 8, 10)

C. (1, 2, 4, 6, 8, 10)

D. (1, 2, 3, 5, 7, 8, 9)

6.Evaluate: log9 base 3 – log8 base 2 /log9 base 3

7.If 23y = 1111two, find the value of y.

See further maths here

8.How many students scored above the mean score?

• If 6, P and 14 are consecutive terms in an Arithmetic Progression (A.P), find the value of P.
• Evaluate: 2 (SQRT 28) – 3 (SQRT 50) + (SQRT 50)

A. 4 (SQRT 7) – 21 (SQRT 2)

B. 4 (SQRT 7) – 11 (SQRT 2)

C. 4 (SQRT 7) – 9 (SQRT 2)

D. 4 (SQRT 7) + (SQRT 2)

• If m : n = 2 : 1, evaluate 3m^2 – 2n^2 /m^2 + mn
• H varies directly as p and inversely as the square of y. If H = 1, p = 8 and y = 2, find H in terms of p and y

A. H = p /4y^2

B. H = 2p / y^2

C. H = p / 2 y^2

D. H = p / y^2

• Solve 4x^2 – 16x + 15

A. X = 1 (1/2) or X = -2 (1/2)

B. X = 1 (1/2) or X = 2 (1/2)

C. X = 1 (1/2) or X = -1 (1/2)

D. X = -1 (1/2) or X = -2 (1/2)

• Evaluate 0.42 divided by 2.5 /0.5 x 2.05, leaving the answer in standard form.

A. 1.639 x 10^2

B. 1.639 x 10^1

C. 1.639 x 10^-1

D. 1.639 x 10^-2

• Simplify: log6 – 3log3 + 2/3log27.
• Bala sold an article for 6,900.00 naira and made a profit of 15 percent. Calculate his percentage profit if he had sold for 6600.00.

A. 5 percent

B. 10 percent

C. 12 percent

D. 13 percent

• If 3p = 4q and 9p = 8q-12, find the value of pq.
• If (0.25)^y = 32, find the value of y.

A. y = -5/2

B. y = -3/2

• Simplify: x^2 – 5x – 14 / x^2 – 9x + 14

A. X – 7 /x + 7

B. X + 7 /x – 7

C. X – 2 /x + 4

D. X + 2 /x – 2

• Which of these values would make 3p – 1 /p^2 – p undefined?

past qts and Answers for mathematics click here

• The total surface area of a solid cylinder is 165 cm2. If the base diameter is 7 cm, calculate its height. (Take pi = 22/7)
• If 2^a = SQRT(64) and b/a = 3, evaluate a^2 + b^2.
• In triangle XYZ, line XZ = 32 cm, angle YXZ = 52 degrees and XZY = 90 degrees. Find, correct to the nearest centimeter, line XZ.
• If log 2 base x = 0.3, evaluate log 8 base x.
• An arc subtends an angle of 72 degrees at the centre of a circle. Find the length of the arc if the radius of the circle is 3.5 cm. (Take pi = 22/7)
• Make b the subject of the relation

lb = 1/2(a+b)h

A. ah /2l – h

B. 2l – h/al

C. al/2l – h

D. al/2 – h

28.Express, correct to three significant figures, 0.003597.

Past English qts and Ans click here

• Eric sold his house through an agent who charged 8 percent commission on the selling price. If Eric received 117,760.00 dollars after the sale, what was the selling price of the house?

A. 130,000.00 dollars

B. 128,000.00 dollars

C. 125,000.000 dollars

D. 120,000.00 dollars

• A rectangular board has a length of 15 cm and width x cm. If its sides are doubled, find its new area.

A. 60x cm squared

B. 45x cm squared

C. 30x cm squared

D. 15x cm squared

• In the diagram, POS and ROT are straight lines. OPQR is a parallelogram, line OS = line OT and angle OST = 50 degrees. Calculate the value of angle OPQ.

A. 100 degrees

B. 120 degrees

C.140 degrees

D. 160 degrees

• Factorize completely: (2x + 2y)(x-y) + (2x – 2y)(x + y)

A. 4(x – y)(x + y)

B. 4(x – y)

C. 2(x – y) (x + y)

D. 2(x – y)

• The interior angles of a polygon are 3x, 2x, 4x, 3x and 6x. Find the size of the smallest angle of the polygon.

A. 80 degrees

B. 60 degrees

C. 40 degrees

D. 30 degrees

• A box contains 2 white and 3 blue identical balls. If two balls are picked at random from the box, one after the other with replacement, what is the probability that they are of different colours?
• Find the equation of a straight line passing through the points (1, -5) and having gradient of ¾.

A. 3x + 4y – 23 = 0

B. 3x + 4y + 23 = 0

C. 3x – 4y + 23 = 0

D. 3x – 4y – 23 = 0

• The foot of a ladder is 6 m from the base of an electric pole. The top of the ladder rest against the pole at a point 8 m above the ground. How long is the ladder?
• If tan x = 3/4, 0<x<90,

evaluate cos x/2sin x

• From the top of a vertical cliff 20 m high, a boat at sea can be sighted 75 m away and on the same horizontal position as the foot of the cliff. Calculate, correct to the nearest degree, the angle of depression of the boat from the top of the cliff.

A. 56 degrees

B. 75 degrees

C. 16 degrees

D. 15 degrees

• In the diagram, O is the centre of the circle of radius 18 cm. If angle ZXY = 70 degrees, calculate the length of arc ZY. (Take pi = 22/7)

In the diagram, RT is tangent to the circle at R, angle PQR = 70 degrees, angle QRT = 52 degrees, angle QSR = y and angle PRQ = x. Use the diagram to answer questions 40 and 41

• Find the value of y.

A. 70 degrees

B. 60 degree

C. 52 degree

D. 18 degree

• Calculate the value of x

B. 58 degrees

C. 55 degrees

D. 48 degrees

• Calculate the variance of 2, 4, 7, 8, 9
• The fourth term of an Arithmetic Progression (A.P.) is 37 and the first term is -20. Find the common difference.

See Financial Accounting qts and Ans here

In the diagram, PQ is parallel to RS, angle QFG = 105 degrees and angle FEG = 50 degrees. Use the diagram to answer questions 44 and 45.

• Find the value of m

A. 130 degrees

B. 105 degrees

C. 75 degrees

D. 55 degrees

• Find the values of n

A. 40 degrees

B. 55 degrees

D. 130 degrees

• A box contains 5 red, 6 green and 7 yellow pencils of the same size. What is the probability of picking a green pencil at random?
• The pie chart represents fruits on display in a grocery shop. If there are 60 oranges on display, how many apples are there?

The following are scores obtained by some students in a test.

8 18 10 14 18 11 13 14 17 15 8 16 13

Use this information to answer questions 48 to 50

• Find the mode of the distribution
• Find the median score.

50.There are 8 boys and 4 girls in a lift. What is the probability that the first person who steps out of the lift will be a boy?

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Home » WAEC ANSWERS » WAEC Mathematics 2021 Answers

WAEC Mathematics 2021 Answers

The waec mathematics answers 2021 can be seen here. The West Africa Examination Council ( WAEC ) WSSCE exam for the General Mathematics paper will now hold on Monday 20th September 2021.

The Waec maths answers 2021 exam begins from 10.00 am to 11.45 am for paper III (Objectives) and 12 noon to 2.30 pm for paper II (Essay). In this post, we will be posting out the waec mathematics questions 2021 for candidates that will participate in the examination.

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WAEC Mathematics 2022 Answers

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Anyway, WAEC Mathematics Questions and Answers 2021 (EXPO)

Because, The 2021 WAEC Mathematics expo will be posted here on 20th September during the WAEC General Mathematics examination. Keep checking and reloading this page for the answers.

WAEC Mathematics Questions and Answers 2021.   I will be showing you WAEC Mathematics objective and theory questions for free. You will also understand how WAEC Mathematics questions are set and many more examination details.

However, The West Africa Examination Council is an examination body that set questions annually from areas student should, after their studies in the senior secondary school, be able to write and pass without stress.

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However, WAEC Mathematics Questions and Answers 2021 (Free) – Essay and Objective

WAEC Mathematics 2021: WAEC mathematics Questions and Answers 2021, objective and theory answers for National examination council 2021. WAEC mathematics Questions 2021 objective and theory answers For you to have good WAEC result in Mathematics examination as well as repeated questions for free in this post. You will also understand how WAEC mathematics questions are set and how to answer them. The National Examinations Council (WAEC) is an examination body in Nigeria that conducts the Senior Secondary Certificate Examination and the General Certificate in Education  in June/July and December/January respectively.

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