Suppose you have a collection of 24 candles. There are 6 candles each of 4 different colors, and they are identical in every oth
er way.
How many different ways can 6 candles be chosen?
1 answer:
Answer:
<em>=84</em>
Step-by-step explanation:
If we have n types of elements and we have to choose r elements from then, then we have C(n+r-1, r) r-combinations.
To choose 6 different candles,
n=4(4 types of candles), r=6(no of candles to pick)
=C(4+6-1,6)
=C(9,6)
= 9! / (9-6)! (6!)
= 9!/ 6! 3!
=84
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Step-by-step explanation:
Answer:
C. -26=x
Step-by-step explanation:
3(3x-2)=5(2x+4)
9x-6=10x+20
9x-10x=20+6
-x=26
-x/-1=26/-1
x= -26
There is no solution it’s in final form
The answer is No solution
C. is not a function since all the F9x) numbers are identical