If n is an integer between 0 and 21 , then the minimum value of n!(21 - n)! is attained for n =
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Multiply and divide n!(21-n)! by 21!, you get n!(21-n)! = 21!/21 C n
so,minimum value of the given term is same as maximum of 21 C n
we know the max of N c r is for r = n-1/2 if n is odd
therefore for n= 10 or 11 {both same value}, 21 C n is maximum ,hence given term is minimum
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so,minimum value of the given term is same as maximum of 21 C n
we know the max of N c r is for r = n-1/2 if n is odd
therefore for n= 10 or 11 {both same value}, 21 C n is maximum ,hence given term is minimum
THANKS
ALL THE BEST
PLZZZ APPROVE MY ANSWER IF YOU LIKE IT
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Answer:
HEY Buddy here's ur answer
Multiply and divide n!(21-n)! by 21!, you get n!(21-n)! = 21!/21 C n
so,minimum value of the given term is same as maximum of 21 C n
we know the max of N c r is for r = n-1/2 if n is odd
therefore for n= 10 or 11 {both same value}, 21 C n is maximum ,hence given term is minimum
Step-by-step explanation:
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