CBT TEST

MTH 101 CBT TEST EXAM MODE

Take your time to read instructions before taking this test.

 

 

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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 PHY 103 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

 

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MTH 101

1 / 40

1.

Determine the square of the remainder when 3x4 – 2x3 – 10x – 5 is divided by x – 4

2 / 40

2.

 The fourth term and the seventh term of an AP are in the ratio 5:8. Find the ratio of the 3rd and 6th term.

3 / 40

3. Find the 8th term and the sum of the first 8 terms of the GP sequence:1/2 , −1, 2, −4, … . . ?

4 / 40

4.

Simplify (216)−1⁄3 × (0.16)−1⁄2

5 / 40

5. Evaluate loga256= 4

6 / 40

6.

If R = {x: x2 = 16, x > 5}, then R is equal to

 

8 / 40

8.

The sum of the first n terms of an AP whose difference is not zero equals half the sum of its subsequent  n members. Find the ratio of the sum of the first 3n terms and the sum of the first …terms .

9 / 40

9.

If U = (Integers < 20); D = {multiples of 4}; E = {multiples of 3}, the element of D/ ∩ E are

10 / 40

10. Given the universal set U = {2,3,4,5,6,7,8,9} and subsets P = {2,4,6,8} and Q = {x:x^ 2< 50,x is odd }, find (P ∩Q )'

11 / 40

11.

In a certain class, 22 pupils take one or more of Chemistry, Economics and Government. 12 take Economics  €, 8 take Government (G) and 7 take Chemistry (C). Nobody takes Economics and Chemistry and 4 pupils  take Economics and Government. How many pupils take both Chemistry and Government?

12 / 40

12.

Determine the values of p & q if (x – 1) & (x + 2) are factors of 2x3 + px2 – x + q 

 

13 / 40

13.

In a class, 220 students offer Mathematics or Chemistry or both. 125 offer Mathematics and 110 offer  Chemistry. How many offer Chemistry but not Mathematics?

14 / 40

14.

In a group of 40students, 22 study Maths, 18 study physics, 14 study statistics, 9 study both Maths and Physics,  7 study both Maths and Statistics, 5 study both Physics and Statistics and 2 study all the subjects. How many  study none of the subjects?

15 / 40

15. Find the roots of the equation: 3 + 5 2 − 2 − 24

16 / 40

16.

Find the 8th term and the sum of the first 8 terms of the GP sequence: , −1, 2, −4, … . . ?

17 / 40

17. The universal set U has subsets M and N such that M ⊆ N . The set of M ∩ (M ∩ N )'
is

19 / 40

19.

What is the remainder when x3 + 3x2 – 13x – 10 is divided by (x – 3)?

20 / 40

20.

A polygon has 25sides, the length of which starting from the smallest side are in AP. If the perimeter of the  polygon is 1100cm, and the length of the largest side is ten times that of the smallest, find the length of the  smallest side.

21 / 40

21.

Don Mike places a sum of money on a savings account in the bank. On each succeeding birthday, he deposits  two times more than on the previous birthday. His total sum of the first eleven deposits is N20,480. How  much was his first deposit?

 

22 / 40

22. The common difference in the series K, K+ 3,K + 6, … .. is

23 / 40

23. Given the following series: ln , ln 2 , ln 4 , ln 8, find the 21st term

24 / 40

24. If P = {prime factors of 84} and Q = {prime factors of 315}, the elements of P U Q & P ∩ Q are respectively

25 / 40

25. Find the range of x for which 12 +x − x^2< 0

26 / 40

26.

The union of the set A and B denoted by A U B denoted by A U B, is the set of elements which belong  to

27 / 40

27.

Given that -2 = A(x – 1)2 + B(x – 1) (x – 2) + C(x – 2), find the value of C

28 / 40

28.

In the equation 5x4 + 9x3 – 12x2 – 9x + 5 = 0, find the value of x –1/x

29 / 40

29. The number of distinct elements found in a given set is called

30 / 40

30.

The 6th and 13th term of an A.P. are 0 and 14 respectively, find the 20th term

32 / 40

32.

In a class of 100 students, 40 students study botany, 32 study microbiology while 44 study zoology. The  number of students that study botany and microbiology is 24, botany and zoology is 24, while 20 study  microbiology and zoology. If 20 students study all the three subjects, how many study none of the three  courses.

33 / 40

33.

The universal set U contains only elements of the sets A, B, C where A = {3,q,r}, B = {a,2,c} and  C = {1,3,4,b}. what are the elements in [(A - B) ∩ {C – (A ∩ C)’}]

34 / 40

34.

Find the value of the constant k if 4x3 + kx2 + 7x – 23 has a remainder 7 when divided by 2x – 5

35 / 40

35.

The type of sequence in which the next term differs from the preceding term by a difference is termed

36 / 40

36. The set statement ( ∪ ) ∩ = ∪ ( ∩) is relevant to

37 / 40

37.

The word “Infinity” is

38 / 40

38. The universal set U contains only elements of the sets A, B, C where A = {3,q,r}, B = {a,2,c} and
C = {1,3,4,b}. what are the elements in [(A - B) ∩ {C – (A ∩ C)’}]

39 / 40

39.

The sum of the square of three positive numbers in arithmetic progression is 165. If the sum of the number  is 21, find the sum of cubes of each of the numbers?

 

40 / 40

40. If the first 3 terms of an A.P. are , 3 + 1, 7 − 4, find the 10th term of the sequence

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Ace/Undergragra

Ace aka Undergragra is a Computer Engineering Student in the Federal University Oye-Ekiti. He is a passionate teacher,writer,educational consultant and educational informant.
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