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What are the numbers of ways in which 5 different books can be distributed between 3 children if each child gets at least 1 book?

What are the numbers of ways in which 5 different books can be distributed between 3 children if each child gets at least 1 book?

So, combining the two patterns, five identical books can be distributed among three friends such that each gets at least one book in (3 + 3) = 6 ways.

What is the total number of ways in which 5 identical books can be distributed among 3 friends such that each of them gets at least one book?

Thus, number of ways maximum five identical books can be distributed among three friends such that each get at least one book = (6 + 3 + 1) ways = 10 ways.

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How many ways are there to distribute 6 books of different subjects to three persons?

In how many ways can 6 different books be distributed among 3 students such that none get equal number of books. Total ways=60*31=360.

How many ways we can distribute 10 similar books among 5 persons?

so, for 10C5 = 10!/5!* 5! 252 ways.

How many ways 6 books can be put in 5 bags?

If we look at how many ways we can arrange the maths books, there are 6. So place one of the 6, then one of the five then one if the four etc. This gives a possible 5*4*3*2*1=120.

How many ways can you arrange 6 books on a bookshelf?

Therefore, we have 720 ways of arranging 6 books on the shelf.

How many ways are there of choosing 5 books from a shelf of 12 such that no two adjacent books are selected?

The answer to that question is (85)=56. This question is equivalent to the original, because the pairs prevent you from choosing two consecutive books, and a shelve of 13 books rather than 12 is considered because otherwise, it would not be possible to choose the last book on the shelve.

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How many ways can 6 books?

For 6 books, that means we have 6 spots to put them in. Our first book has 6 spots it can be in. Our second book will now have 5 , since one is taken up by the first spot. Therefore, we have 720 ways of arranging 6 books on the shelf.