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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
The 100th term of an A.P. is 300 and the common difference is 3, calculate its first term.
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Question 2 of 50
2. Question
The 4th term of an A. P. is 13 while the 10th term is 31. Find the 21st term.
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Question 3 of 50
3. Question
Given the progression 7, 12, 17 and 22. What is the expression for the nth term of the progression?
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Question 4 of 50
4. Question
Find the value of n in an arithmetic progression of 7, 12, 19, 24, ……, if 257 is the nth term.
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Question 5 of 50
5. Question
The first term of a series is 4 1/2 and the 12th term is 23. Find the common difference.
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Question 6 of 50
6. Question
If the second and fourth terms of a G.P. are 8 and 32 respectively, what is the sum of the first four terms?
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Question 7 of 50
7. Question
Find the common difference in an Arithmetic progression, given that its first and 28th terms are -14 and -5 respectively.
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Question 8 of 50
8. Question
Find the sum of the first five terms of the G.P. 2, 6,18…
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Question 9 of 50
9. Question
The angle of depression of a tree when compared to the length of its shadow on the level ground is 28 degree and the length of its shadow is 9.78m. What is the height of the tree?
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Question 10 of 50
10. Question
How many terms has the G.P whose second term is 1/2 and the common ratio and the last term are1/4 and 1/120 respectively.
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Question 11 of 50
11. Question
Find the sum of the AP: 2, 5, 8, ____ to the 18th term.
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Question 12 of 50
12. Question
How many terms has the A.P whose first term is 1.5 and the last term is 57 given that the common difference is 3?
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Question 13 of 50
13. Question
A girl is 6 years younger than her brother. The product of their ages is 135. Find their ages.
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Question 14 of 50
14. Question
Calculate the radius of a sphere whose surface area is 198cm^2.
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Question 15 of 50
15. Question
A bus moves 5km due east and then 10km due south. Calculate his bearing from its original position.
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Question 16 of 50
16. Question
Five interior angles of a hexagon are given as follows [2x + 85]°, [x + 90]°, [2x + 120]°, [2x – 65]°, and [x + 30]°, find the sixth angle.
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Question 17 of 50
17. Question
A square tile has 40cm. How many of these tiles will be needed to cover a rectangular floor having a length of 8m and width of 5.3m?
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Question 18 of 50
18. Question
The mathematics teacher formed a cone by bending a sector of a circle with an angle of 240°. Calculate the radius of the base of the cone formed given that the diameter of the circle is 16cm.
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Question 19 of 50
19. Question
A woman is 3 times as old as her son. 8 years ago the product of their ages was 112. Find the son’s age.
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Question 20 of 50
20. Question
Each interior angle of a regular polygon is 150°, find the number of sides the polygon has.
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Question 21 of 50
21. Question
Twice the square of a certain whole number added to 3 times the number makes 90. Find the number.
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Question 22 of 50
22. Question
Find the length of the area of a circle having diameter of 10cm and subtending an = angle of 25° at the circle center.
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Question 23 of 50
23. Question
Find the value of x if the lengths of the sides of a right angled triangle are given as follows [4x + 1] cm, [4x – 1] cm and xcm.
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Question 24 of 50
24. Question
The perimeter of a square picture is 64km. find the area of the picture.
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Question 25 of 50
25. Question
A man is 37 years old and his child’s age is 8. How many years ago was the product of their ages 96?
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Question 26 of 50
26. Question
Find the surface area of a cuboid of length 5cm, width 8cm and height 10cm.
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Question 27 of 50
27. Question
The square of a certain number is 22 less than 13 times the original number. Find the number.
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Question 28 of 50
28. Question
Find the total surface area of a cylinder having a height of 12cm and radius of 9cm.
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Question 29 of 50
29. Question
if sin 3y = cos 2y and 0° ≤ y ≤ 90°, find the value of y.
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Question 30 of 50
30. Question
Evaluate [3 + (2)] x [3 – (2)].
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Question 31 of 50
31. Question
Obtaining a score of 6 when two dice are thrown. From the question, what is the probability of obtaining a total score of 11 or 12?
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Question 32 of 50
32. Question
The base of a triangle is 3cm longer than its corresponding height. If the area is 44cm^2, find the length of its base.
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Question 33 of 50
33. Question
Two numbers have a difference of 3. The sum of their squares is 89. Find the numbers.
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Question 34 of 50
34. Question
Two tetrahedral dice with numbering 4, 5, 6, 7 are thrown, find the probability that the sum gotten will be greater than 11.
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Question 35 of 50
35. Question
Thirty boys and x girls sat for a test. The mean of the boys’ scores and that of the girls were respectively 6 and 8. Find x if the test score was 468.
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Question 36 of 50
36. Question
A box has 5 black balls and 7 green balls. Two balls are drawn from the box without replacement find the probability that they are both black.
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Question 37 of 50
37. Question
A rectangular plot measures 12m by 5m. A path of constant width runs along one side and one end. If the total area of the plot and the path is 120m^2, find the width of the path.
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Question 38 of 50
38. Question
Ade tossed an unbiased coin and a fair die. From the information given, what is the probability of either a tail or an odd number?
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Question 39 of 50
39. Question
A box has 5 black balls and 7 green balls. Two balls are drawn from the box without replacement, find the probability that both balls drawn are black, if drawn with replacement.
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Question 40 of 50
40. Question
Teams P and Q are involved in a game of football. What is the probability that the game ends in a draw?
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Question 41 of 50
41. Question
Lanre choose randomly a number between 1 and 400. Find the probability that the number chosen is divisible by 5.
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Question 42 of 50
42. Question
For a class of 30 students, the scores in a mathematics test out of 10 marks were as follows: 4, 5, 7, 2, 3, 6, 5, 5, 8, 9, 5, 4, 2, 3, 7, 9, 8, 7, 7, 7, 3, 4, 5, 5, 2, 3, 6, 7, 7, 2.
What is the median score?CorrectIncorrect -
Question 43 of 50
43. Question
Find the principal which will yield ₦ 1,500 interest at the rate of 4% in 5 years.
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Question 44 of 50
44. Question
How many two-digit numbers can be formed from the digits 0, 1, 2, 3, if a digit can be repeated and no number may begin with 0?
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Question 45 of 50
45. Question
Odedeyi lives 7km from Oginigba. She walks 3km at 9km/hr and travels the rest of the way by bus at 16km/hr. What is the average speed for the whole distance?
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Question 46 of 50
46. Question
₦ 600 yields ₦ 120 in y year’s interest at the rate of 6% p.a. find y.
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Question 47 of 50
47. Question
Obi is 25 years older than Ada, a years ago, Obi’s age was thrice that of Ada. If Ada’s age is now b and a > b, find a – b.
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Question 48 of 50
48. Question
Boneri lives 8km from his office. He walks 2km at 6km/hr and travels the rest of the way by car at 30km/hr. What is the average speed in km/hr?
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Question 49 of 50
49. Question
In a promotional exam, a girl scored 75 out of a maximum score of 85. Express this score as a percentage to three significant figures.
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Question 50 of 50
50. Question
The mean age of R men in a club is 50years. Two men, aged 55 and 63, left the club and the mean age reduced by 1year. Find the value of R.
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Leaderboard: National Mathematics Challenge SSS 2
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