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Mathaholic | Just Maths

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Mathaholic | Just Maths | praty23.wordpress.com Reviews

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1

Multinomial Theorem | Mathaholic

https://praty23.wordpress.com/2012/05/19/multinomial-theorem

Let x1, x2, x3.xm be integers. The number of solution to the equation x1 x2 x3 xm = n, subject to condition where x1 varies from [a1, b1], x2 varies from [a2, b2].and xm varies from [am, bm] is equal to coefficient of xn in (x a1 x (a1 1). x b1)( x a2 x (a2 1). x b2)( x am x (am 1). x bm). In how many ways three persons A, B, C having 6, 7 and 8 one dollar coins respectively can donate $10? A can donate $0, $1, $2, $6 (can be treated as x1). B can donate $0, $1, $2, $7 (can be treated as x2). Fill in you...

2

Rank of a word in dictionary!!! | Mathaholic

https://praty23.wordpress.com/2012/05/15/rank-of-a-word-in-dictionary

Rank of a word in dictionary! Rank of a word is the position of that word, when we arrange the words formed by alphabets of that given word in dictionary order. Lets see an example. If we are to find the rank of the word “ RANK. 8221; in the dictionary – what does that mean? There are 4 alphabets in the word “ RANK. 8221; so we can form 4! 24 words by arranging them. This means that if we form words by permutation of the alphabets of the word “ RANK. Example – “ MOTHER. 8221; and again there will be 5!

3

Cube Fundamentals | Mathaholic

https://praty23.wordpress.com/2012/06/03/cube

A big cube of side of length n is divided into smaller cubes of unit length, then total number of small cubes formed will be n 3 as the total volume on dividing remains the same. The cube divided into n 3 small cubes will have –. No of small cubes with ONLY 3 sides painted. All the corner cubes ) this will be 8 regardless of whatever be the value of n. No of small cubes with ONLY 2 sides painted. No of small cubes with ONLY 1 side painted. No of small cubes with NO sides painted. So cube painted on.

4

About | Mathaholic

https://praty23.wordpress.com/about

This blog is all about mathematics – fundamental concepts and their application. Any suggestion/comment to improve the content or the user experience is highly appreciated. 2 thoughts on “ About. February 12, 2015 at 10:38 pm. That picture is so awesome! February 17, 2015 at 6:49 pm. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). You are commenting using your WordPress.com account. ( Log Out. Send to Email Address.

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