Arun Sharma Solutions for Exercise 2: Level of Difficulty

Author:Arun Sharma

Arun Sharma Quantitative Aptitude Solutions for Exercise - Arun Sharma Solutions for Exercise 2: Level of Difficulty

Attempt the practice questions from Exercise 2: Level of Difficulty with hints and solutions to strengthen your understanding. How to prepare for Quantitative Aptitude solutions are prepared by Experienced Embibe Experts.

Questions from Arun Sharma Solutions for Exercise 2: Level of Difficulty with Hints & Solutions

EASY
IPMAT: Rohtak
IMPORTANT

Amaranth appears in an exam that has 4 subjects. The chance he passes an individual subject's test is 0.8. What is the probability that he will fail in all the subjects?

EASY
IPMAT: Rohtak
IMPORTANT

Amaranth appears in an exam that has 4 subjects. The chance he passes an individual subject's test is 0.8. What is the probability that he will pass in at least one subject is?

EASY
IPMAT: Rohtak
IMPORTANT

A box contains 2 tennis, 3 cricket and 4 squash balls, Three balls are drawn in succession with replacement. Find the probability that all three are of the same type.

MEDIUM
IPMAT: Rohtak
IMPORTANT

A batch of 50 transistors contains 3 defective ones. Two transistors are selected at random from the batch and put into a radio set. What is the probability that both the transistors selected are defective?

MEDIUM
IPMAT: Rohtak
IMPORTANT

A batch of 50 transistors contains 3 defective ones. Two transistors are selected at random from the batch and put into a radio set. What is the probability that only one is defective?

EASY
IPMAT: Rohtak
IMPORTANT

A batch of 50 transistors contains 3 defective ones. Two transistors are selected at random from the batch and put into a radio set. What is the probability that neither is defective?

EASY
IPMAT: Rohtak
IMPORTANT

The probability that a man will be alive in 35 years is 35 and the probability that his wife will be alive is 37. Find the probability that after 35 years.

both will be alive.

EASY
IPMAT: Rohtak
IMPORTANT

A locker at the world famous WTC building can be opened by dialing a fixed three-digit code(between 000 and 999). Don, a terrorist, only knows that the number is a three-digit number and only one is six. Using this information, he tries to open the locker by dialing three digits at random. What is the probability that he succeeds?