Take your time to read instructions before taking this test.

There are 40 questions which you are to answer in 15 minutes that gives you roughly 30 seconds per question.

If you can get at least 60%, you can be rest assured that you’ll ace MTH 102/106 exam

PS

In a normal exam you will be asked between 40 – 60 questions but I only arranged 40 questions

Note

  • Do not be in a hurry to answer the questions
  • Do not waste time on a question you don’t know
  • Move as fast as possible and starting with questions that don’t have calculation first to save time
  • Always crosscheck
  • Don’t be in a hurry to submit, you are not in a competition
  • Don’t be scared. Getting an A is easy
  • Don’t be over confident, you can end up a D, E or F. Calm your blood, no be only you sabi book
  • Please do well to use our comment box incase there’s a message you want to pass to us

70 – 100 A

60 – 69 B

50 – 59 C

45 – 49 D

40 – 44 E

0 – 39 F

I wish you success

Please do well to use our comment box incase there’s a message you want to pass to us

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MTH 102

1 / 50

1. Given that f(x) = (3X +1) / (x-2) , find f(-1)

2 / 50

2. Consider a set A defines as A=(a,b,c,d,e). If f maps A to A such that f(a)=a ,f(b)=b ,f(c)=c, f(d)=d and f(e)=e, then the mapping is _______

3 / 50

3. Integration of e^x gives ______

4 / 50

4. If f(x) = x^2 and a=3

find Lim [f(x) -f(a)] / [x-a] as x approaches zero

5 / 50

5. sin (A+B) + sin (A-B) is also equal to ____

6 / 50

6. Solve for X if 5^(x+1)=9

7 / 50

7. What is the ceiling of -9.5 ?

8 / 50

8. Every_____has it’s co-domain equals the range

9 / 50

9. Let f(x) = x^2. Find the value of b such that the average rate of change of f(x) from 1 to b equals the instantaneous rate of change of f(x) at t=2

10 / 50

10. if a function is continuous on a closed and bounded interval [a,b] ,then the function attains a maximum and a minimum value on [a,b].
This theorem satisfies _____

11 / 50

11. What is the floor of -9 ?

12 / 50

12. Find the third  derivative of the function f(x) =x^3

13 / 50

13. A function is , if every
horizontal line intersect the graph of the function atmost once.

14 / 50

14. Find the derivatives of the the function

f(x)= x[x^2 + 2(x)]

15 / 50

15. A/An _____is a Variable which may assume any value assigned to it.It’s sometimes called the predictor variable

16 / 50

16. What is the ceiling of 0.4 ?

17 / 50

17. Can you name the two men who discovered calculus?

18 / 50

18. Differentiate [5x^2][6/x]

19 / 50

19. A point where a function is not defined is called a _____points of the function

20 / 50

20. A mapping is ______if different elements in the domain have different elements in the co-domain

21 / 50

21. f(x) = a0 is a ___

22 / 50

22. Lim SinX/X as X approaches Zero is equal to ____

23 / 50

23. The concept of fundamental to calculus is

24 / 50

24. Differentiate  y = [ 4x -3] ^5

25 / 50

25. Lim [(x^2 -2)(x^2 +1)] as x approaches zero is equal to __

26 / 50

26. Solve for X if 4^X=7

27 / 50

27. A _____is a quantity which may take different values in mathematical operations

28 / 50

28. The relationship between two variables is called

29 / 50

29. Find the derivative of the function

f(x) = cot(x)

30 / 50

30. What is the floor of 9.99 ?

31 / 50

31. What is x2 + 1 differentiated with respect to x?

32 / 50

32. What is the integral of 1 with respect to x?

33 / 50

33. Let f be  continuous on a closed interval [a,b] and differentiable in [a,b]. Then there exists at least a point C in [a,b] such that [f(b)-f(a)] / [b-a] = f’(c)

The theorem above satisfies _____

34 / 50

34. What is x2 + 1 differentiated with respect to y?

35 / 50

35. Sinh ^-1 is a _______function

36 / 50

36. Find the third  derivative of x^9

37 / 50

37. Lim (x^3 +27)/(x+3) as x approaches 3 is equal to _____

38 / 50

38. A______of a function f is a point x=x0 at which f’(x0)=0

39 / 50

39. What function is integrated to get this graph?

MTH 101 CBT TEST

40 / 50

40. Given f(x)= (3x +1) / (x-2), find f(0)

41 / 50

41. A function f is said to be a/an _____function if f(-x)=f(x) for all x in the domain of f.

42 / 50

42. State whether the given statement is true or false. The second fundamental theorem of calculus states that if F(x) = ∫ ax f(t) dt then F '(x) = f(x).

43 / 50

43. The set of all the elements in the co-domain that are images of objects in the domain is referred to as______

44 / 50

44. cos(A-B) -cos(A+B) is also equal to ___

45 / 50

45. Lim 5x + 9 as x approaches 1 is equal to ___

46 / 50

46. Find the integral of [2/x]dx

47 / 50

47. What will be the derivative of this function-    'f(x) = 2023'

48 / 50

48. ____is any rule which associates two set of items

49 / 50

49. A mapping where every element in the domain is mapped to a single element in the co-domain is referred to as ______

50 / 50

50. Lim (x^2 +7x)/(x) as x approaches zero is equal to _____

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