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# RD Sharma Solutions Ex-25.1, (Part - 1), Probability, Class 9, Maths Class 9 Notes | EduRev

## Class 9 : RD Sharma Solutions Ex-25.1, (Part - 1), Probability, Class 9, Maths Class 9 Notes | EduRev

The document RD Sharma Solutions Ex-25.1, (Part - 1), Probability, Class 9, Maths Class 9 Notes | EduRev is a part of the Class 9 Course RD Sharma Solutions for Class 9 Mathematics.
All you need of Class 9 at this link: Class 9

Q1. A coin is tossed 1000 times with the following sequence: Head: 455, Tail = :545. Compute the probability of each event

Answer: It is given that the coin is tossed 1000 times. The number of trials is 1000

Let us denote the event of getting head and of getting tails be E and F respectively. Then

Number of trials in which the E happens = 455

So, Probability of  Similarity, the probability of the event getting a tail  Q2. Two coins are tossed simultaneously 500 times with the following frequencies of different outcomes:

Find the probability of occurrence of each of these events  Q3. Three coins are tossed simultaneously 100 times with the following frequencies of different outcomes:

If the three coins are tossed simultaneously again, compute the probability of:

3. At least one Head coming up

4. Getting more Tails than Heads

5. Getting more heads than tails

ANS:

1: Probability of 2 Heads coming up  2. Probability of 3 Heads coming up  3. Probability of at least one head coming up  4. Probability of getting more Heads than Tails  5. Probability of getting more tails than heads  Q4. 1500 families with 2 children were selected randomly, and the following data were recorded:

 No of girls in a family 0 1 2 No of girls 211 814 475

If a family is chosen at random, compute the probability that it has:

1. No girl

2. 1 girl

3. 2 girls

4. At most one girl

5. More girls than boys

1. Probability of having no girl in a family  2. Probability of having 1 girl in a family  3. Probability of having 2 girls in a family  4. Probability of having at the most one girl  5. Probability of having more girls than boys  Q5. In a cricket match, a batsman hits a boundary 6 times out of 30 balls he plays. Find the probability that:

1. He hit a boundary

2. He did not hit a boundary.

Number of times the batsman hits a boundary= 6

Total number of balls played= 30

Number of times the batsman did not hit a boundary= 30-6 = 24

1. Probability that the batsman hits a boundary = 6/30

= 1/5

2. Probability that the batsman does not hit a boundary = 24/30

= 4/5

Q6. The percentage of marks obtained by a student in the monthly unit tests are given below:

 UNIT TEST I II III IV V PERCENTAGE OF MARK OBTAINED 69 71 73 68 76

Find the probability that the student gets

1. More than 70% marks

2. Less than 70% marks

3. A distinction

1: Let E be the event of getting more than 70% marks

No of times E happens=3

Probability(Getting more than 70%)  2. Let F be the event of getting less than 70% marks

No of times F happen = 2

Probability(Getting less than 70%)  3. Let G be the event of getting distinction

No of times G happen = 1

Probability(Getting distinction) =  Q7. To know the opinion of the students about Mathematics, a survey of 200 students were conducted. The data was recorded in the following table

 Opinion Like Dislike Number of students 135 65

Find the probability that student chosen at random:

1. Likes Mathematics

2. Does not like it.

1. Probability that a student likes mathematics  2. Probability that a student does not like mathematics  Offer running on EduRev: Apply code STAYHOME200 to get INR 200 off on our premium plan EduRev Infinity!

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