ECAT Pre Engineering Mathematic MCQ Test With Answer for Chapter 9 (Permutation, Combination and Probability)

MCQ's Test For ECAT (Pre-Eng) Mathematics Chapter 9 Permutation, Combination and Probability

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ECAT (Pre-Eng) Mathematics Chapter 9 Permutation, Combination and Probability

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Question # 1

The sample space for tossing a coin twice is

Question # 2

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Question # 3

(n + 2) (n + 1) n= ______

Question # 4

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Question # 5

The number of the diagonals of a 6 sided figure is

Question # 6

A card is drawn from a pack of cards numbered 2 to 53. the probability that the number on the card is prime number less than 20 is

Question # 7

Three integers are chosen at random from the first 20 integers. Then probability that their product is even, is

Question # 8

The value of n, when nP2= 20 is

Question # 9

Six boys and 3 girls are to be seated at random, in a row, for a photograph. The probability that no two girls will sit together is

Question # 10

A bag contains 3 white, 4 black and 2 red balls. If 2 balls are drawn at random, then the probability that both the ball are white is

Question # 11

A coin is tossed. If head comes up, a die is thrown but if tail comes up, the coin is tossed again. The probability of obtaining a head and an even number is

Question # 12

Form a group of 5 men and 3 women, a committee of 4 persons is to be selected randomly. The probability that there is a majority of men is

Question # 13

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Question # 14

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Question # 15

If two balls are drawn from a bag containing 3 white, 4 black and 5 red balls. Then the probability that the drawn balls are of different colours is

Question # 16

Product of any n consecutive positive integers is divisible by

Question # 17

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Question # 18

How many arrangements of the letters of the word ADDING can be made

Question # 19

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Question # 20

The sum of all odd numbers between 100 and 200 is

Question # 21

A class contains nine boys and three girls, in how many ways can the teacher choose a committee of four?

Question # 22

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Question # 23

5 unbiased coins coins are tossed simultaneously. The probability of getting at least one head is

Question # 24

An experiment yields 3 mutually exclusive and exhaustive events A, B, C, if P(A) =2 and P(B) = 3. then P(C) =

Question # 25

Eight chairs are numbered 1 to 8. Two women and three men wish to occupy one chair each. First, the women choose the chairs from amongst the chairs marked 1 to 4 and then the men select the chairs from amongst the remaining. The number of possible arrangement is

Question # 26

20. 19. 18. 17= _______

Question # 27

How many arrangements of the letters of the word PAKISTAN cab be made

Question # 28

Number of ways of writing the letters of WORD taken all at a time is

Question # 29

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Question # 30

In a country 55% of the male population has houses in cities while 30% have houses both in cities and in villages find the percentage of the population that has houses only in villages

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ECAT Mathematics Chapter 9 Important MCQ's

Sr.# Question Answer
1 If for two events A and B , P(A∪B)=1,then events A and B are
A. Certain events
B. Mutually exclusive
C. Complementary events
D. Independent
2 How many necklaces can be made from 6 beads of different colours?
A. 120
B. 60
C. 24
D. 15
3 How many 6-Digit number can be formed without repairing any digit from the digits 0,1,2,3,4,5
A. 720
B. 600
C. 120
D. 6-5!
4 The sample space for tossing a coin twice is
A. {H, T}
B. {HH, HT, TH, TT}
C. {H, T, HH}
D. {HH, HT, TT}
5 The probability to get an odd number in a dice thrown once is
A. 1/2
B. 1/6
C. 1/3
D. 2
6 A die is rolled. What is the probability that the dots on the top are greater than 4?
A. 1/4
B. 1/2
C. 1/3
D. 1/33
7 A class contains nine boys and three girls, in how many ways can the teacher choose a committee of four?
A. 60
B. 460
C. 495
D. 272
8 The number of permutations of n objects of which there are n1like of one kind, n2like of the second kind and n3like objects of third kind are
9 n different objects can be arranged taken all at a time in ______
A. (n + 1)! ways
B. (n - 1)! ways
C. n! ways
D. n ways
10 Number of permutations of n distinct objects taken r(<n - 3) at a time which exclude 3(<n) particular objects is
A. 3! P(n, r - 3)
B. P(n, 3) P(n, r - 3)
C. P(r, r)P(n, r - 3)
D. P(n - 3, r)

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