Embibe Experts Solutions for Chapter: Permutation and Combination, Exercise 1: WBJEE 2020

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Embibe Experts Mathematics Solutions for Exercise - Embibe Experts Solutions for Chapter: Permutation and Combination, Exercise 1: WBJEE 2020

Attempt the practice questions on Chapter 17: Permutation and Combination, Exercise 1: WBJEE 2020 with hints and solutions to strengthen your understanding. EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS solutions are prepared by Experienced Embibe Experts.

Questions from Embibe Experts Solutions for Chapter: Permutation and Combination, Exercise 1: WBJEE 2020 with Hints & Solutions

HARD
WBJEE
IMPORTANT

In a certain test, there are n questions. In this test 2n-i students gave wrong answers to at least i questions, where i=1,2,,n. If the total number of wrong answers given is 2047, then n is equal to

EASY
WBJEE
IMPORTANT

In a 12 storied building, 3 persons enter a lift cabin. It is known that they will leave the lift at different floors. In how many ways can they do so if the lift does not stop at the second floor?

MEDIUM
WBJEE
IMPORTANT

A candidate is required to answer 6 out of 12 questions which are divided into two parts A and B, each containing 6 questions and he/she is not permitted to attempt more than 4 questions from any part. In how many different ways can he/she make up his/her choice of 6 questions?

MEDIUM
WBJEE
IMPORTANT

The number of selection of n objects from 2n objects of which n are identical and the rest are different, is

EASY
WBJEE
IMPORTANT

From a collection of 20 consecutive natural numbers, four are selected such that they are not consecutive. The number of such selections is

EASY
WBJEE
IMPORTANT

On the occasion of Dipawali festival each student of a class sends greeting cards to others. If there are 20 students in the class, then the total number of greeting cards exchanged by the students is

EASY
WBJEE
IMPORTANT

There are 7 greeting cards, each of a different colour and 7 envelopes of same 7 colours as that of the cards. The number of ways in which the cards can be put in envelopes, so that exactly 4 of the cards go into envelopes of respective colour is,