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

There are 16 point in a plane, in which 6 are collinear. how many lines can be drawn by joining these points?

Question # 2

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Question # 3

Two cards are drawn at random from a well shuffled pack of cards. The probability that at least one of them is a face card is

Question # 4

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Question # 5

When a selection of object is made without paying regard to the order of selection, it is called

Question # 6

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Question # 7

Three unbiased coins are tossed. Then the probabilities of getting two heads is

Question # 8

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

Question # 9

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 # 10

A die is thrown, the probability that the dots on the top are prime numbers or odd numbers is

Question # 11

The number of words that can be formed out of the letters of the word ASSASSINATION is

Question # 12

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 # 13

(n + 2) (n + 1)n in factorial form is

Question # 14

For a positive integer n

Question # 15

The probability that the sum of dots appearing in two successive thrown of two dice, in every time 7 is

Question # 16

In 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 # 17

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 # 18

The number of combinations of 10 different objects taken 8 objects at a time is

Question # 19

The number of permutation that can be formed from the letters of the word OBJECT is

Question # 20

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Question # 21

The probability that a slip of numbers divisible by 4 is picked from the slips of number 1,2,3,4,......10 is

Question # 22

A sequence is a function whose domain is

Question # 23

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Question # 24

The sum if 1,3,5,7,9........ up to 20 terms is

Question # 25

How many arrangements of the letter of the word PAKPATTAN can be made

Question # 26

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

Question # 27

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

Question # 28

A committee consists of 9 experts taken from three institutions A, B, and C, of which 2 are from, A, 3 form B and 4 from C. If three experts resign, then the probability that they belong to different institutions is

Question # 29

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 # 30

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ECAT Mathematics Chapter 9 Important MCQ's

Sr.# Question Answer
1 When a selection of object is made without paying regard to the order of selection, it is called
A. Sequence
B. Series
C. Combination
D. Permutation
2 If n is a positive integer then n! is
A. (n - 1) (n - 2) .....3,.2.1
B. n(n - 1) (n - 2) ...3.2.1
C. n(n - 1 ) ( n -2) ... 3
D. None of these
3 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}
4 Out of 40 consecutive natural numbers, two are chosen at random. Probability that the sum of the numbers is odd, is
A. 14 / 29
B. 20 / 39
C. 1 / 2
D. n
5
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6 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
A. 6C3x 4C2
B. 4C2x 4P3
C. 4P2x 6P3
D. None of these
7 In how many ways can 5 persons be seated at a round table
A. 5!
B. 4!
C. 3!
D. 120
8
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A. 3
B. 6
C. 0
D. None of these
9 n!/(n-1)!=
A. n
B. n!
C. (n-1)!
D. 0!
10 0! = ______
A. 0
B. 1
C. 2
D. Not defined

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