Sarvesh K Verma Solutions for Chapter: Permutations & Combinations, Exercise 11: CAT - Test Questions Helping You Bell the CAT

Author:Sarvesh K Verma

Sarvesh K Verma Quantitative Aptitude Solutions for Exercise - Sarvesh K Verma Solutions for Chapter: Permutations & Combinations, Exercise 11: CAT - Test Questions Helping You Bell the CAT

Attempt the free practice questions on Chapter 19: Permutations & Combinations, Exercise 11: CAT - Test Questions Helping You Bell the CAT with hints and solutions to strengthen your understanding. Quantum CAT Also Useful for XAT | SNAP | CMAT | MAT solutions are prepared by Experienced Embibe Experts.

Questions from Sarvesh K Verma Solutions for Chapter: Permutations & Combinations, Exercise 11: CAT - Test Questions Helping You Bell the CAT with Hints & Solutions

EASY
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IMPORTANT

Spiritual Guru H. E. Dalai Lama is on a world tour to speak on peace and compassion. His itinerary mentions only four continents - Asia, Africa, Europe and America - for this visit. What is the minimum number of countries he should visit to ensure that at least 21 Asian or at least 16 African or at least 11 European or at least 6 American countries must be visited?

MEDIUM
CAT
IMPORTANT

Arya, Bran, Cersei, Daenerys, Petyr, and Tyrion are seated in six chairs placed in a row. Maximum how many seating arrangements are possible if A must sit next to B, but P cannot sit next to T?

EASY
CAT
IMPORTANT

How many 6 digit telephone numbers can be formed if each number starts with 91 and sum of the digits is equal to 16 ?

MEDIUM
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IMPORTANT

Jwala Gutta and P. V. Sindhu play a one-day serie They stop playing matches as soon as one of them wave 3 matches and in this series no match is drawn. In how many ways can this series be won?

MEDIUM
CAT
IMPORTANT

Let there be a random number n such that the product of its digits is 6 . How many values of n are there, if n lies between 109 and 1010?

EASY
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IMPORTANT

Sarvesh wants to prepare a bouquet with roses, lilies, orchids and carnations, so he walked into a large garden of flowers. In how many ways can he prepare a bouquet of 15 flowers such that he selects at least 1 rose, 2 lilies, 3 orchids and 4 carnations for his bouquet?

EASY
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IMPORTANT

The number of non-negative integral solutions of x1+x2+x3+x4n (where n is a positive integer) is

MEDIUM
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IMPORTANT

Number of divisors of the form   4n+2(n,0) of the integer 240 is