29. The number of combinations Chr of taking r objects out of n objects is given by: n! r!(n-r)! Cnr = In the Powerball lottery game the player chooses five numbers from 1 through 59, and then the Powerball number from 1 through 35. Determine how many combinations are possible by calculating C59,5 C35,1 (Use the built-in function factorial.)

C++ for Engineers and Scientists
4th Edition
ISBN:9781133187844
Author:Bronson, Gary J.
Publisher:Bronson, Gary J.
Chapter4: Selection Structures
Section: Chapter Questions
Problem 14PP
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29. The number of combinations Chr of taking r objects out of n objects is given
by:
Cnr
=
n!
r!(n-r)!
In the Powerball lottery game the player chooses five numbers from 1
through 59, and then the Powerball number from 1 through 35.
Determine how many combinations are possible by calculating C59,5 C35,1
(Use the built-in function factorial.)
Transcribed Image Text:29. The number of combinations Chr of taking r objects out of n objects is given by: Cnr = n! r!(n-r)! In the Powerball lottery game the player chooses five numbers from 1 through 59, and then the Powerball number from 1 through 35. Determine how many combinations are possible by calculating C59,5 C35,1 (Use the built-in function factorial.)
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