SOLUTION: There are 36 different choices each can be chosen more than once how many different combination can you make when you can only choose 10?
Algebra.Com
Question 517835: There are 36 different choices each can be chosen more than once how many different combination can you make when you can only choose 10?
Answer by stanbon(75887) (Show Source): You can put this solution on YOUR website!
There are 36 different choices each can be chosen more than once how many different combination can you make when you can only choose 10?
---------
Ans: 36C10 = 36!/(26!*10!)
= (36*35*...*27)/(1*2*...*10)
= 254,186,856 combinations
==========
Cheers,
Stan H.
==========
RELATED QUESTIONS
A combination lock has 5 different numbers. If each number can only be used ONCE, how... (answered by fcabanski)
You are asked to make a six-digit password using 0 to 9 without using numbers more than... (answered by checkley77)
How many different ID cards can be made if there are 6 digits on a card and no digit can... (answered by flame8855)
how many different id cards can be made if there are four digits on a card and no digit... (answered by ikleyn,Alan3354)
How many different ID cards can be made if there are eight digits on card and no digit... (answered by stanbon)
A hamburger place has 25 different toppings. You can have a hamburger with upto 5... (answered by jim_thompson5910)
Evaluate each expression.....
7. 6P4
8. 5(3P2)
9. 5C2 + 5C1... (answered by stanbon)
At a restaurant there are 5 main entrees, 4 beverages, and 3 dessert choices. how many... (answered by rfer)
You are generating pin codes for ATM cards. Each pin code has 5 places, and each place... (answered by Fombitz)