Embibe Experts Solutions for Chapter: Probability, Exercise 1: Exercise

Author:Embibe Experts

Embibe Experts Mathematics Solutions for Exercise - Embibe Experts Solutions for Chapter: Probability, Exercise 1: Exercise

Attempt the free practice questions on Chapter 15: Probability, Exercise 1: Exercise with hints and solutions to strengthen your understanding. Mathematics Crash Course (Based on Revised Syllabus-2023) solutions are prepared by Experienced Embibe Experts.

Questions from Embibe Experts Solutions for Chapter: Probability, Exercise 1: Exercise with Hints & Solutions

EASY
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IMPORTANT

A fair coin is tossed 72 times. A head comes up 12 times. Show that the event in a and b are complementary using probability.

Event a: Probability of getting Head.

Event b: Probability of getting Tail.

EASY
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IMPORTANT

In a buffet, 95 out of 100 people chose to order coffee over tea. What is the empirical probability of someone ordering tea?

MEDIUM
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IMPORTANT

A game consists of tossing a coin 3 times and noting the outcome each time. If getting the same result in all the tosses is a success, find the probability of losing the game.

HARD
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IMPORTANT

A box contains 25 tickets, bearing only one number from 1 to 25 on each. If one ticket is drawn at random, find the probability of an event that the ticket drawn bears an odd number.

HARD
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IMPORTANT

There are eight cards in a box, each bearing a number from 0 to 7. Find the probability of the following event, that a card drawn show, a natural number.

EASY
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IMPORTANT

A six-sided die is rolled 30 times. If the die lands with a 1 or 6 facing up, the player wins.If the die lands on 2,3,4,5 the player loses. Consider the table of collected data

Number rolled Frequency
1 II
2 IIII
3 IIII I
4 III
5 IIII II
6 IIII III

Find the experimental probability of winning and losing.

EASY
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IMPORTANT

Here is what Marcus says.

My football team can win, draw or lose a match. These are the only three outcomes. Winning is one of these outcomes. The probability that my team wins is 13

What is incorrect with Marcus argument?

EASY
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IMPORTANT

A box contains three cards bearing the numbers 1,2,3. A second box contains four cards with the numbers 2,3,4,5. A card is chosen at random from each box.

Draw the sample space diagram for the experiment.