A camera shop stocks eight different types of batteries, one of which is type A76. And the camera shop can obtain at most fifteen A76 batteries but can get at least fifty of each of the other types. Suppose that in addition to being able to obtain only fifteen A76 batteries, the store can get only eight of type D303. How many ways can a total inventory of fifty batteries be distributed among the eight different types?

Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter14: Counting And Probability
Section14.CT: Chapter Test
Problem 2CT: A hospital cafeteria offers a fixed-price lunch consisting of a main course, a dessert, and a drink....
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A camera shop stocks eight different types of batteries, one of which is type A76. And
the camera shop can obtain at most fifteen A76 batteries but can get at least fifty of each of
the other types. Suppose that in addition to being able to obtain only fifteen A76 batteries, the
store can get only eight of type D303. How many ways can a total inventory of fifty batteries
be distributed among the eight different types?
Transcribed Image Text:A camera shop stocks eight different types of batteries, one of which is type A76. And the camera shop can obtain at most fifteen A76 batteries but can get at least fifty of each of the other types. Suppose that in addition to being able to obtain only fifteen A76 batteries, the store can get only eight of type D303. How many ways can a total inventory of fifty batteries be distributed among the eight different types?
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