ECAT Pre Engineering MCQ Test With Answer for Chapter 9 Mathematics

MCQ's Test For ECAT Mathematics Chapter 9 Permutation, Combination and Probability

Try The MCQ's Test For ECAT Mathematics Chapter 9 Permutation, Combination and Probability

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ECAT Mathematics Chapter 9 Permutation, Combination and Probability

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Question # 1

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

Question # 2

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

Question # 3

How many terms of the A.P 3,6,9,12,15...........must be taken to make the sum 108

Question # 4

A card is drawn from a pack of cards numbered 1 to 52, the probability that the number on the card is a perfect square is

Question # 5

There are n seats round a table numbered 1, 2, 3 .... n. The number of ways in which m person can take seats is

Question # 6

Which one is not defined∀n∈Z+

Question # 7

If A and B are two disjoint events then

Question # 8

For a positive integer n

Question # 9

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

Question # 10

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

Question # 11

A and B throw a dice. The probability that A's throw is not greater then B's is

Question # 12

In a school there are 150 students Out of these 80 students enrolled for mathematics class.50 enrolled for English class and 60 enrolled for Physics class The student enrolled for English cannot attend any other class but the students of mathematics and Physics can take two courses at a time find the number of students who have taken both physics and mathematics.

Question # 13

6! = ______

Question # 14

Four cards are drawn at random from a pack of 52 playing cards. The probability of getting all the four cars of the same suit is

Question # 15

The sample space for tossing a coin twice is

Question # 16

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Question # 17

The probability of getting a number between 1 and 100 which is divisible by 1 and itself if only is

Question # 18

0! = ______

Question # 19

The number of significant numbers which can be formed by using any number of the digits 0, 1, 2, 3, 4 but using each not more than once in each number is

Question # 20

The domain of a finite sequence is a

Question # 21

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Question # 22

If A is an event then which of the following is true

Question # 23

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Question # 24

The number of the diagonals of a 6 sided figure is

Question # 25

An integer is chosen at random from the number ranging from 1 to 50. the probability that the integer chosen is a multiple of 2 or 3 or 10 is

Question # 26

All letters of the word "AGAIN" are permuted in all possible ways and the words so formed (with or without meaning) are written as in dictionary, then the 50th word is

Question # 27

The factorial of a positive integers is a (an)

Question # 28

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Question # 29

A box containing 10 mangoes out of which 4 are rotter. Two mangoes are taken together from the box. If one of them is found to be good, the probability that the other is also good is

Question # 30

Cycle tyres are supplied in lots of 10 and there is a chance if 1 in 500 tyres to be defective. Using Poisson distribution, the approximate number of lots containing no defective tyre in a consignment of 10, 0000 lots is

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ECAT Mathematics Chapter 9 Important MCQ's

Sr.# Question Answer
1 How many necklaces can be made from 6 beads of different colours?
A. 120
B. 60
C. 24
D. 15
2 A box contains 10 red 30 white and 20 black marbles When a marble is drawn at random the probability that it is either red or white is
A. 1/6
B. 1/3
C. 1/2
D. 2/3
3
Question Image
4 The probability that the sum of dots appearing in two successive thrown of two dice, in every time 7 is
A. 1/5
B. 1/36
C. 1/7
D. 1/63
5 Product of any n consecutive positive integers is divisible by
A. n
B. √n
C. n!
D. None
6 If A and B are two disjoint events then
A. P(A∪B)=P(A)+P(B)
B. P(A∪B)=P(A)-P(A∪B)
C. P(A∪B)=P(A)or P(B)
D. None
7 How many signals can be given by 5 flags of different colours, using 3 flags at a time
A. 120
B. 60
C. 24
D. 15
8 Cycle tyres are supplied in lots of 10 and there is a chance if 1 in 500 tyres to be defective. Using Poisson distribution, the approximate number of lots containing no defective tyre in a consignment of 10, 0000 lots is
A. 9028
B. 9208
C. 9802
D. 9820
9 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
10 Number of selections of n different things out of n
A. 1
B. nPr
C. n!
D. nPr

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