BITSAT Mathematics Probability MCQs

Refer to BITSAT Mathematics Probability MCQs provided below. BITSAT Full Syllabus Mathematics MCQs with answers available in Pdf for free download. The MCQ Questions for Full Syllabus Mathematics with answers have been prepared as per the latest syllabus, BITSAT books and examination pattern suggested in Full Syllabus by BITSAT, NCERT and KVS. Multiple Choice Questions for Probability are an important part of exams for Full Syllabus Mathematics and if practiced properly can help you to get higher marks. Refer to more Chapter-wise MCQs for BITSAT Full Syllabus Mathematics and also download more latest study material for all subjects

MCQ for Full Syllabus Mathematics Probability

Full Syllabus Mathematics students should refer to the following multiple-choice questions with answers for Probability in Full Syllabus. These MCQ questions with answers for Full Syllabus Mathematics will come in exams and help you to score good marks

Probability MCQ Questions Full Syllabus Mathematics with Answers

 

Question: One mapping is selected at random from all mappings of the set S = {1, 2, 3, ......n} into itself. The probability that it is one-one is 3/32 Then the value of n is

  • a) 3
  • b) 4
  • c) 5
  • d) 6

Answer: 4

 

Question: A random variable X has the probability distribution

BITSAT Mathematics Probability 20

For the events E = {X is a prime number} and F = {X < 4}, then BITSAT Mathematics Probability 21 is

  • a) 0.50
  • b) 0.77
  • c) 0.35
  • d) 0.87

Answer: 0.77


Question: A man takes a step forward with probability 0.4 and backward with probability 0.6. The probability that at the end of eleven steps he is one step away from the starting point is

  • a)

    BITSAT Mathematics Probability 22

  • b)

    BITSAT Mathematics Probability 23

  • c)

    BITSAT Mathematics Probability 24

  • d) None of these

Answer:

BITSAT Mathematics Probability 23

 

Question: A bag contains (2n + 1) coins. It is known that n of these coins have a head on both sides, whereas the remaining (n + 1) coins are fair. A coin is picked up at random from the bag and tossed. If the probability that the toss results in a head is 31/42, then n is equal to

  • a) 10
  • b) 11
  • c) 12
  • d) 13

Answer: 10

 

Question: A bag contains 3 red and 3 white balls. Two balls are drawn one by one. The probability that they are of different colours is

  • a) 3/10
  • b) 2/5
  • c) 3/5
  • d) None of these

Answer: 3/5


Question: If in a binomial distribution n = 4, P(X = 0) =16/81 Mathematics Probability 25 then P(X = 4) equals

  • a)

    BITSAT Mathematics Probability 26

  • b)

    BITSAT Mathematics Probability 27

  • c)

    BITSAT Mathematics Probability 28

  • d)

    BITSAT Mathematics Probability 29

Answer:

BITSAT Mathematics Probability 27

 

Question: A bag contains n + 1 coins. It is known that one of these coins shows heads on both sides, whereas the other coins are fair. One coin is selected at random and tossed. If the probability that toss results in heads is 7/12 then the value of n is.

  • a) 3
  • b) 4
  • c) 5
  • d) None of these

Answer: 5


Question: A coin is tossed 7 times. Each time a man calls head. Find the probability that he wins the toss on more occasions.

  • a)

    BITSAT Mathematics Probability 31

  • b)

    BITSAT Mathematics Probability 32

  • c)

    BITSAT Mathematics Probability 33

  • d)

    BITSAT Mathematics Probability 34

Answer: 1/3

 

Question: For k = 1, 2, 3 the box Bk contains k red balls and (k + 1) white balls. Let BITSAT Mathematics Probability 35and BITSAT Mathematics Probability 36A box is selected at random and a ball is drawn from it. If a red ball is drawn, then the probability that it has come from box B2, is

  • a)

    BITSAT Mathematics Probability 37

  • b)

    BITSAT Mathematics Probability 38

  • c)

    BITSAT Mathematics Probability 39

  • d)

    BITSAT Mathematics Probability 40

Answer:

BITSAT Mathematics Probability 38

 

Question: The probability of India winning a test match against West Indies is 1/2. Assuming independence from match to match, the probability that in a 5 match series India’s second win occurs at the third test, is –

  • a) 2/3
  • b) 1/2
  • c) 1/4
  • d) 1/8

Answer: 1/4

 

Question: If three vertices of a regular hexagon are chosen at random, then the chance that they form an equilateral triangle is :

  • a)

    BITSAT Mathematics Probability 1

  • b)

    BITSAT Mathematics Probability 2

  • c)

    BITSAT Mathematics Probability 3

  • d)

    BITSAT Mathematics Probability 4

Answer:

BITSAT Mathematics Probability 3

 

Question: A bag contains 5 brown and 4 white socks. A man pulls out 2 socks. Find the probability that they are of the same colour

  • a)

    BITSAT Mathematics Probability 5

  • b)

    BITSAT Mathematics Probability 6

  • c)

    BITSAT Mathematics Probability 7

  • d)

    BITSAT Mathematics Probability 8

Answer:

BITSAT Mathematics Probability 5

 

Question: If A and B are mutually exclusive events and if BITSAT Mathematics Probability 9 then P(A) is equal to

  • a) 1/7
  • b) 4/7
  • c) 2/7
  • d) 5/7

Answer: 2/7


Question: A die is loaded such that the probability of throwing the number i is proportional to its reciprocal. The probability that 3 appears in a single throw is

  • a) 3/22
  • b) 3/11
  • c) 9/22
  • d) None of these

Answer: None of these


Question: A black die and a white die are rolled. Find the probability that the number shown by the black die will be more than twice that shown by the white die

  • a) 1/8
  • b) 1/6
  • c) 1/3
  • d) 1/4

Answer: 1/6


Question: Five dice are tossed. What is the probability that the five numbers shown will be different?

  • a)

    BITSAT Mathematics Probability 10

  • b)

    BITSAT Mathematics Probability 11

  • c)

    BITSAT Mathematics Probability 12

  • d)

    BITSAT Mathematics Probability 13

Answer:

BITSAT Mathematics Probability 10

 

Question: Find the probability of drawing a jack or an ace from a pack of playing cards

  • a) 1/8
  • b) 1/6
  • c) 1/3
  • d) 2/13

Answer: 2/13


Question: 3 integers are chosen at random from the set of first 20 natural numbers. The chance that their product is a multiple of 3, is.

  • a)

    BITSAT Mathematics Probability 14

  • b)

    BITSAT Mathematics Probability 15

  • c)

    BITSAT Mathematics Probability 16

  • d)

    BITSAT Mathematics Probability 18

Answer:

BITSAT Mathematics Probability 14

 

Question: A die is loaded such that the probability of throwing the number i is proportional to its reciprocal. The probability that 3 appears in a single throw is-

  • a) 3/22
  • b) 3/11
  • c) 9/22
  • d) None of these

Answer: None of these

 

Question: A black die and a white die are rolled. Find the probability that the number shown by the black die will be more than twice that shown by the white die

  • a) 1/8
  • b) 1/6
  • c) 1/3
  • d) 1/4

Answer: 1/6

 

Question: A boy is throwing stones at a target. The probability of hitting the target at any trial is BITSAT Mathematics Probability 41The probability of hitting the target 5th time at the 10th throw is :

  • a)

    BITSAT Mathematics Probability 42

  • b)

    BITSAT Mathematics Probability 43

  • c)

    BITSAT Mathematics Probability 44

  • d) None

Answer:

BITSAT Mathematics Probability 43

 

Question: Two dice are thrown together 4 times. The probability that both dice will show same numbers twice is -

  • a)

    BITSAT Mathematics Probability 45

  • b)

    BITSAT Mathematics Probability 46

  • c)

    BITSAT Mathematics Probability 47

  • d) None of these

Answer:

BITSAT Mathematics Probability 47

 

Question: If mean of a poisson distribution of a random variable X is 2, then the value of P(X > 1.5) is

  • a)

    BITSAT Mathematics Probability 48

  • b)

    BITSAT Mathematics Probability 49

  • c)

    BITSAT Mathematics Probability 50

  • d)

    BITSAT Mathematics Probability 51

Answer:

BITSAT Mathematics Probability 51

 

Question: If

BITSAT Mathematics Probability 52

 then

  • a) A and B are independent events
  • b) A and B are disjoint events
  • c) A and B are dependent events
  • d) None of these

Answer: A and B are independent events


Question: It is given that the events A and B are such that BITSAT Mathematics Probability 53Then P(B) is

  • a)

    BITSAT Mathematics Probability 54

  • b)

    BITSAT Mathematics Probability 55

  • c)

    BITSAT Mathematics Probability 56

  • d)

    BITSAT Mathematics Probability 57

Answer:

BITSAT Mathematics Probability 55

 

Question: The random variable X has the following probability distribution

BITSAT Mathematics Probability 58

Then the value of BITSAT Mathematics Probability 59 is

  • a)

    BITSAT Mathematics Probability 60

  • b)

    BITSAT Mathematics Probability 61

  • c)

    BITSAT Mathematics Probability 62

  • d)

    BITSAT Mathematics Probability 63

Answer:

BITSAT Mathematics Probability 61

 

Question: If A and B are two events, then which is not correct -

  • a) P(ABC) = P (A) – P (AB)
  • b) P(ABC) + P(ACB) = P (A BITSAT Mathematics Probability 64 B) – P (AB)
  • c) P(AB) = P(A) + P(B) – P (A BITSAT Mathematics Probability 64 B)
  • d) If A and B are independent events then P(AB) = 0

Answer: If A and B are independent events then P(AB) = 0

 

Question: A fair coin is tossed 99 times. If X is the number of times head occurs, P(X = r) is maximum when r is

  • a) 49 or 50
  • b) 50 or 51
  • c) 51
  • d) None of these

Answer: 49 or 50


Question: Bag A contains 4 green and 3 red balls and Bag B contains 4 red and 3 green balls. One bag is taken at random and a ball is noted it is green. The probability that it comes from Bag B is

  • a)

    BITSAT Mathematics Probability 65

  • b)

    BITSAT Mathematics Probability 66

  • c)

    BITSAT Mathematics Probability 67

  • d)

    BITSAT Mathematics Probability 68

Answer:

BITSAT Mathematics Probability 67

 

Question: A problem in mathematics is given to three students A, B, C and their respective probability of solving the problem isBITSAT Mathematics Probability 69Probability that the problem is solved is

  • a)

    BITSAT Mathematics Probability 70

  • b)

    BITSAT Mathematics Probability 71

  • c)

    BITSAT Mathematics Probability 72

  • d)

    BITSAT Mathematics Probability 73

Answer:

BITSAT Mathematics Probability 70

 

Question: A man is known to speak the truth 3 out of 4 times. He throws a die and reports that it is a six. The probability that it is actually a six is

  • a)

    BITSAT Mathematics Probability 76

  • b)

    BITSAT Mathematics Probability 75

  • c)

    BITSAT Mathematics Probability 74

  • d)

    BITSAT Mathematics Probability 77

Answer:

BITSAT Mathematics Probability 76

 

Question: Let A and B be two events such thatBITSAT Mathematics Probability 78then P (B) =

  • a) 1/2
  • b) 23/100
  • c) 2/5
  • d) None of these

Answer: 1/2

 

Question: A boy is throwing stones at a target. The probability of hitting the target at any trial is BITSAT Mathematics Probability 41The probability of hitting the target 5th time at the 10th throw is :

  • a)

    BITSAT Mathematics Probability 42

  • b)

    BITSAT Mathematics Probability 43

  • c)

    BITSAT Mathematics Probability 44

  • d) None

Answer:

BITSAT Mathematics Probability 43

 

Question: Two dice are thrown together 4 times. The probability that both dice will show same numbers twice is -

  • a)

    BITSAT Mathematics Probability 45

  • b)

    BITSAT Mathematics Probability 46

  • c)

    BITSAT Mathematics Probability 47

  • d) None of these

Answer:

BITSAT Mathematics Probability 47

 

Question:  If mean of a poisson distribution of a random variable X is 2, then the value of P(X > 1.5) is

  • a)

    BITSAT Mathematics Probability 48

  • b)

    BITSAT Mathematics Probability 49

  • c)

    BITSAT Mathematics Probability 50

  • d)

    BITSAT Mathematics Probability 51

Answer:

BITSAT Mathematics Probability 51

 

More Study Material

BITSAT Full Syllabus Mathematics Probability MCQs

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MCQs for Mathematics BITSAT Full Syllabus Probability

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Probability MCQs Mathematics BITSAT Full Syllabus

All MCQs given above for Full Syllabus Mathematics have been made as per the latest syllabus and books issued for the current academic year. The students of Full Syllabus can refer to the answers which have been also provided by our teachers for all MCQs of Mathematics so that you are able to solve the questions and then compare your answers with the solutions provided by us. We have also provided lot of MCQ questions for Full Syllabus Mathematics so that you can solve questions relating to all topics given in each chapter. All study material for Full Syllabus Mathematics students have been given on studiestoday.

Probability BITSAT Full Syllabus MCQs Mathematics

Regular MCQs practice helps to gain more practice in solving questions to obtain a more comprehensive understanding of Probability concepts. MCQs play an important role in developing understanding of Probability in BITSAT Full Syllabus. Students can download and save or print all the MCQs, printable assignments, practice sheets of the above chapter in Full Syllabus Mathematics in Pdf format from studiestoday. You can print or read them online on your computer or mobile or any other device. After solving these you should also refer to Full Syllabus Mathematics MCQ Test for the same chapter

BITSAT MCQs Mathematics Full Syllabus Probability

BITSAT Full Syllabus Mathematics best textbooks have been used for writing the problems given in the above MCQs. If you have tests coming up then you should revise all concepts relating to Probability and then take out print of the above MCQs and attempt all problems. We have also provided a lot of other MCQs for Full Syllabus Mathematics which you can use to further make yourself better in Mathematics

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Multiple Choice Questions (MCQs) for Probability Full Syllabus Mathematics are objective-based questions which provide multiple answer options, and students are required to choose the correct answer from the given choices.