A croissant shop has plain croissants, cherry croissants, chocolate croissants, almond croissants, apple croissants, and broccoli croissants. How many ways are there to choose 6 dozen croissants?

ka1leE

ka1leE

Answered question

2020-11-05

A croissant shop has plain croissants, cherry croissants, chocolate croissants, almond croissants, apple croissants, and broccoli croissants. How many ways are there to choose 6 dozen croissants?

Answer & Explanation

Malena

Malena

Skilled2020-11-06Added 83 answers

A croissant shop has plain croissants, cherry croissants, chocolate croissants, almond croissants, apple croissants, and broccoli croissants.
We need to find the number of way to choose 6 dozen croissants.
Formula: The number of r-combinations with repetition allowed that can be selected from a set of n elements is
(r+n-1 r)
This equals the number of ways r objects can be selected from n categories of objects with repetition allowed.
Using this above formula, the number of ways to choose 6 dozen croissants is given by:
(r+n1r)=(6+72172)=(7772)=(77)!(72)!5!=7776757473(72)!120=19757815
Therefore, the number of ways to choose 6 dozen croissants is 19757815.
Jeffrey Jordon

Jeffrey Jordon

Expert2021-10-13Added 2605 answers

Answer is given below (on video)

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