Maharashtra Board Solutions for Chapter: Probability, Exercise 1: EXERCISE 9.1

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Maharashtra Board Mathematics Solutions for Exercise - Maharashtra Board Solutions for Chapter: Probability, Exercise 1: EXERCISE 9.1

Attempt the practice questions on Chapter 9: Probability, Exercise 1: EXERCISE 9.1 with hints and solutions to strengthen your understanding. Mathematics and Statistics (Arts & Science) Part 1 solutions are prepared by Experienced Embibe Experts.

Questions from Maharashtra Board Solutions for Chapter: Probability, Exercise 1: EXERCISE 9.1 with Hints & Solutions

EASY
11th Maharashtra Board
IMPORTANT

Two fair dice are thrown. State the sample space and write the favorable outcomes for the following event.

D: Even number on the first die.

EASY
11th Maharashtra Board
IMPORTANT

Two fair dice are thrown. We have event

A: Sum of numbers is divisible by 3 or 4

B: Sum of numbers is 7

Check whether events A and B are mutually exclusive and exhaustive. 

EASY
11th Maharashtra Board
IMPORTANT

Two fair dice are thrown. State the sample space and write the favorable outcomes for the following two events C and D. Also, check whether events are mutually exclusive and exhaustive. 

C:  an event that odd number occurs on first die

D: an event that number on first die is an even number

EASY
11th Maharashtra Board
IMPORTANT

A bag contains four cards marked as 5, 6, 7 and 8. Find the sample space if two cards are drawn at random with replacement. 

EASY
11th Maharashtra Board
IMPORTANT

A bag contains four cards marked as 5, 6, 7 and 8. Find the sample space if two cards are drawn at random without replacement. 

EASY
11th Maharashtra Board
IMPORTANT

From a bag containing 10 red, 4 blue and 6 black balls, a ball is drawn at random. Find the probability of drawing a blue or black ball.

EASY
11th Maharashtra Board
IMPORTANT

Find the probability of getting both red balls, when from a bag containing 5 red and 4 black balls, two balls are drawn without replacement.

MEDIUM
11th Maharashtra Board
IMPORTANT

A room has three sockets for lamps. From a collection 10 bulbs, 6 are defective. At night a person selects 3 bulbs, at random and puts them in sockets. What is the probability that the room is lit.