Permutation and Combination 3 – Aptitude GK MCQ ( क्रमपरिवर्तन एवं संयोजन 3)
Get ready to ace the Permutation and Combination section of various exams, including UPSC IAS and other sectors, with our comprehensive collection of MCQs from the past two years. Enhance your problem-solving skills, master the concepts, and boost your exam preparation with our curated set of questions.
Brief: Looking to excel in exams that cover Permutation and Combination? Look no further! Our MCQs page offers a valuable resource packed with 2-year previous year questions from a diverse range of exams, including the prestigious UPSC IAS and various other sectors. Whether you are preparing for competitive exams, entrance tests, or simply striving to enhance your understanding of this fundamental topic, our comprehensive collection is here to assist you.
Permutation and Combination play a vital role in numerous exams, challenging candidates to solve complex problems using mathematical principles. Our MCQs have been carefully selected to provide an extensive range of questions, covering a variety of difficulty levels and concepts. By practicing these MCQs, you can sharpen your analytical skills, gain confidence, and improve your chances of success in your upcoming exams.
Our 2-year previous year MCQs compilation encompasses a wide spectrum of question types, ensuring a thorough understanding of Permutation and Combination concepts. With our user-friendly interface, you can easily navigate through the questions, track your progress, and focus on areas that require more attention.
Prepare for UPSC IAS, as well as other exams from various sectors, with our MCQs page dedicated to Permutation and Combination. Ace your exams by practicing with real questions that have been asked in the past, and familiarize yourself with the pattern and difficulty level of the actual exams.
Permutation and Combination 3– Aptitude GK MCQ – Previous Year Questions
Question:
In how many ways can the letters of the word 'Director' be arranged so that the three vowels are never together ?
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A mixed doubles tennis game is to be played between two teams ( each team consists of one male and one female). There are four married couples. No team is to consist of a husband and his wife. What is the maximum number of games that can be played ?
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There is a 7-digit telephone number with all different digits. If the digit at extreme right and extreme left are 5 and 6 respectively, find how many such telephone number are possible ?
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In how many ways, can 24 persons be seated around a circular table if there are is 13 seats?
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There are 14 points in a plane, out of which 4 are collinear. Find the number of triangles made by these points .
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A question paper consists of two sections having respectively 3 and 5 questions. The following note is given on the paper. "It is not necessary to attempt all the question". One question from each section is compulsory. In how many ways, a candidate can select the question ?
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Question:
There are 10 stations on a railway line. The number of different journey tickets that are required by the authorities, is
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The number of ways in which a committee of 3 ladies and 4 gentlemen can be appointed from a group consisting of 8 ladies and 7 gentlemen, if Mrs. X refuses to serve in a committee if Mr. Y is its member, is
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Question:
A five-digit number divisible by 3 is to be formed using digits 0, 1, 2, 3, 4 and 5 without repetition, the total number of ways this can be done, is
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A new flag is to be designed with six vertical stripes using some or all of the colour yellow, green,blue and red. Then, the number of ways this can be made such that no two adjacent stripes have the same colour is
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An intelligence agency forms a code of two distinct digits selected from 0, 1, 2,....., 9 such that the first-digit of code is non-zero. The code, handwritten on a slip, can however potentially create confusion when read upside down, for examples the code 91 may appear as 16. how many codes are there for which no such confusion can arise?
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How many numbers can be formed from 1, 2, 3, 4, 5, ( without repetition), when the digit at the unit's place must be greater than that in the ten's place?
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Boxes numbered 1, 2, 3, 4, and 5 are kept in a row and they are to be filled with either a red or a blue ball, such that no two adjacent boxes can be filled with blue balls. Then, how many different arrangements are possible, given that all balls of a given colour are exactly identical in all respects?
