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The Emerald Challenge.
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Dear ,
Congratulations on completing the Mathematics Challenge!
You scored a total of [score]. We are proud of you and believe that the sky is the limit for you.
As a reward for taking the challenge, Akada Educational Resource Center has gifted you our highly sought-after “I Love Mathematics” badge. We will also be sending you a certificate soon, but please note that these rewards are virtual for all participants.
We do have physical versions of the certificate and badge, but they will only be given to our Premium Members. These will be dispatched by February 15th, so please note that you must be a premium member before then in order to receive them.
We would also like to inform you that this is just one of five challenges. You can find the dates for the other challenges on the page https://akadalearn.com/national-mathematics-challenge/. To qualify for our scholarship fund, you must pass at least three of these challenges, which will then qualify you for the semi-final and final stages. Please note that all challenges are free.
Finally, we encourage you to continue working on improving yourself. To support this, we have a wealth of library and resources available to you when you subscribe as a premium member. As a special offer, we are currently offering 50% off of our premium membership for a limited time.
Once again, we would like to commend you on this outstanding achievement and we look forward to seeing you at the Onyx Challenge.
Congratulations on taking the Emerald Challenge!
AkadaLearn Team
-
Dear ,
Congratulations on completing the Mathematics Challenge!
You scored a total of [score], which means you exceeded the pass mark. We are extremely proud of you and believe that the sky is the limit for you.
As a reward for your achievement, Akada Educational Resource Center has gifted you our highly sought-after “I Love Mathematics” badge. We will also be sending you a certificate soon, but please note that these rewards are virtual for all participants.
We do have physical versions of the certificate and badge, but they will only be given to our Premium Members. These will be dispatched by February 15th, so please note that you must be a premium member before then in order to receive them.
We would also like to inform you that this is just one of five challenges. You can find the dates for the other challenges on the page https://akadalearn.com/national-mathematics-challenge/. To qualify for our scholarship fund, you must pass at least three of these challenges, which will then qualify you for the semi-final and final stages. Please note that all challenges are free.
Finally, we encourage you to continue working on improving yourself. To support this, we have a wealth of library and resources available to you when you subscribe as a premium member. As a special offer, we are currently offering 50% off of our premium membership for a limited time.
Once again, we would like to commend you on this outstanding achievement and we look forward to seeing you at the Onyx Challenge.
Congratulations on taking the Emerald Challenge!
AkadaLearn Team
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Question 1 of 50
1. Question
Correct, 0.00798516 to three significant figures.
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Question 2 of 50
2. Question
Simplify: (11two)2.
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Question 3 of 50
3. Question
Solve: 2√(2x + 1) = 32.
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Question 4 of 50
4. Question
If log102 = m and log103 = n, find log1024 in terms of m and n.
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Question 5 of 50
5. Question
Find the 5th term of the sequence: 2, 5, 10, 17,….
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Question 6 of 50
6. Question
If P = (-3 < x < 1} and q = {-1 < x <3), where x is a real number, find P n Q.
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Question 7 of 50
7. Question
Factorize 6pq – 3rs -3ps + 6qr.
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Question 8 of 50
8. Question
What number should be subtracted from the sum of and to give
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Question 9 of 50
9. Question
Mensah is 5 years old and Joyce is thrice as old as Mensah. In how many years will Joyce be twice as old as Mensah?
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Question 10 of 50
10. Question
If 16 x 2(X+1) = 4x x 81(1-x), find the value of x.
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Question 11 of 50
11. Question
The circumference of a circular track is 9 km. A cyclist rides round it a 2 number of times and stops after covering a distance of 302 km. How far is the cyclist from the starting point.
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Question 12 of 50
12. Question
Simplify: 2√7 – 14/√7 + 7/√21
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Question 13 of 50
13. Question
If 4x + 2y = 16 and 6x – 2y = 4, find the value of (y-x).
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Question 14 of 50
14. Question
Given that R is directly proportional to L and inversely proportional to P, R = 3 when L = 9 and P=0.8, find R when L = 15 and P= 1.8.
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Question 15 of 50
15. Question
In The diagram, LABC and LBCD are right angles, LBAD = 1 and LEDF=70°. Find the value of t°.
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Question 16 of 50
16. Question
The sum of the interior angles of a regular polygon with k sides is (3k-10) right angles. Find the size of the exterior angle.
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Question 17 of 50
17. Question
Make U the subject of the relation
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Question 18 of 50
18. Question
A trader paid import duty of 38 kobo in the naira on the cost of an engine. If a total of ₦22,800.00 was paid as import duty, calculate the cost of the engine.
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Question 19 of 50
19. Question
The height of an equilateral triangle is 10√3 cm Calculate its perimeter.
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Question 20 of 50
20. Question
In LMN, |LM| = 6 cm, LLMN = 90°, LLNM = x° and sinx = 3/2. Find the area of LMN. A. 60 cm²
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Question 21 of 50
21. Question
Consider the statements: P: All students offering Literature (L) also offer History (H); Q: Students offering History (H) do not offer Geography (G). Which of the Venn diagrams correctly illustrate the two statement?
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Question 22 of 50
22. Question
Find the quadratic equation whose roots are -2q and Sq.
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Question 23 of 50
23. Question
If tanɵ = 3/4, 180° < ɵ < 270°, find the value of cos ɵ
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Question 24 of 50
24. Question
If
Find p?
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Question 25 of 50
25. Question
The diagonals of a rhombus are 12 cm and 5 cm. Calculate its perimeter
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Question 26 of 50
26. Question
In the diagram, XYZ is produced to T. If |XY| = |ZY| and LXYT = 40°, find ZXZT
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Question 27 of 50
27. Question
A solid brass cube is melted and re-cast as a solid cone of height and base radius r. If the height of the cube is h, find in terms of h
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Question 28 of 50
28. Question
Which of the following is not an exterior angle of a regular polygon?
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Question 29 of 50
29. Question
From a point , a man moves 12 km due West and them moves 12 km due South to another point Q. Calculate the bearing of T from Q.
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Question 30 of 50
30. Question
In the diagram, O is the centre of circle PORS, LPOR = 72° and OR/IPS. Find LOPS.
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Question 31 of 50
31. Question
A trapezium of sides 10 cm and 21 cm and height 8 cm is inscribed in a circle of radius 7 cm. Calculate the area of the region not covered by the trapezium. (Take Л = 22/7)
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Question 32 of 50
32. Question
Find, correct to two decimal places, the mean of 3/2, 8/3, 15/4, 24/5 and 25/6
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Question 33 of 50
33. Question
A cyclist moved at a speed of X km/h for 2 hours. He then increased his speed by 2 km/h for the next 3 hours. If the total distance covered is 36 km, calculate his initial speed, X
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Question 34 of 50
34. Question
Find the value of (x + y) in the diagram
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Question 35 of 50
35. Question
In the diagram, MP is a tangent to the circle NOR, LPNQ = 60° and RQ = RN). Find the angle marked r
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Question 36 of 50
36. Question
Find the first quartile of 7, 8, 7, 9, 11, 8, 7, 9, 6 and 8.
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Question 37 of 50
37. Question
In the diagram, PQRS is a circle Find the value of x
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Question 38 of 50
38. Question
A cone has a base radius of 8 cm and height 11 cm Calculate, correct to two decimal places, the curved surface area (Take π = 22/7)
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Question 39 of 50
39. Question
Given that sin x = 3/5, 0° ≤ x ≤ 90° evaluate (tan y + 2 cos x)
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Question 40 of 50
40. Question
In the diagram. EC is a diameter of the circle ABCDE IF LABC =158. find LADE.
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Question 41 of 50
41. Question
Height (cm) 160 161 162 163 164 165 No. of Players 4 6 3 7 8 9 The table shows the height of thirty seven players of a basketball team Calculate, correct to one decimal place, the mean height of the players.
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Question 42 of 50
42. Question
XT/ is a line segment with the coordinates X(-1.-12) and Y(p, q) If the midpoint of XY is (-1, -2), find the coordinates of Y
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Question 43 of 50
43. Question
Five hundred tickets were sold for a concert Tickets for adults and children were sold at $4.50 and $3.00 respectively if the total receipts for the concert was $1.987 50 how many tickets for adults were sold?
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Question 44 of 50
44. Question
The distance (d) between two villages is more than 18 km but not more than 23 km. Which of these inequalities represents the statement?
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Question 45 of 50
45. Question
The pie chart represents the distribution of fruits on display in a shop. If there are 60 apples on display, how many oranges are there?
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Question 46 of 50
46. Question
A box contains 40 identical balls of which 10 are red and 12 are blue. If a ball is selected at random from the box, what is the probability that it is neither red nor blue?
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Question 47 of 50
47. Question
A fair die is tossed twice. What is the probability of getting a sum of at least 10?
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Question 48 of 50
48. Question
A mam will be (x + 10) years old in 8years time. If 2 years ago he was 63 years, find the value of x.
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Question 49 of 50
49. Question
The equation of a line is given as 3x – 5y – 7. Find its gradient (slope).
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Question 50 of 50
50. Question
For what value of x is 4 – 2x/x + 1 undefined?
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Leaderboard: WAEC Mathematics Paper I 2021
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