d. [Permutation] Solve the following problems -Find the number of words that can be formed by using the letters of the word"DEMOCRACY" where first letter will be always C and last letter will be R.e. [Combination] A group of 15 students is to be formed from 44 students of MATI00Course. Among the students of the course there is 2 renowned batsmen, 3 spinners, 2fast blowlers and 2 wicketkeepers. How many different ways this can be done so asalways to (i) include 1 renowned batsman, 1 fast bowler, 1 spinner and 1 wicketkeeper;and (ii) exclude spinners?2.

Explanation of the answer is as follows

Answered: d. [Permutation] Solve the following…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Similar questions

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9. Find the number of different ways a grade A, B, C or D can be assigned to three students of a class so that no two students receive the same grade.
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A lock code has 4 digits in a specific order, the digits are between 0-9 (so 10 total numbers to pick from). 1. How many different lock codes can there be if the digits can be repeated? For example, a code can be 0000. 2. Explain how you got your answer. 3. How many different lock codes are there if each digit may only be used once? For example, a code can not be 0103 because 0 cannot be used more than once. Explain your thinking. 4. Explain how you got your answer.
Permutation and Combination Show Solution 1. How many different car license plates can be made if each plate contains a sequence of three uppercase English letters followed by three digits? 2. Variable names in a certain programming language can be either be a single uppercase letter or an uppercase letter followed by a digit. Find the number of possible variable names.
Looking at different combinations of letters we can decide certain facts. Decide how many different "words" can be formed using all the letters from the word PARSLEY (they do not have to mean anything) and how many "words" can be formed using all the letters from the word PEPPER (they do not have to mean anything) - NOTE: the 2 answers are different because Parsley does not have repeating letters and pepper does. Give the number of words you can form from each and how you got that number.

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d. [Permutation] Solve the following problems - Find the number of words that can be formed by using the letters of the word "DEMOCRACY" where first letter will be always C and last letter will be R. CMAT100