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Asked: Which of the following is equal to \(n!*(n+1)!\)?

\(n!*(n+1)! = n!(n+1)n! = (n+1)n!^2\)

IMO E
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Bunuel
Which of the following is equal to \(n!*(n+1)!\)?

A. \((n!)^2\)
B. \((n+1)!^2\)
C. \(n!^3(n+1)!^2\)
D. \(n!^3(n+1)\)
E. \(n!^2(n+1)\)


This is a PS Butler Question



k = n!*(n+1)!

(n+1)! = (n+1)*n!
so k = n!*(n+1)*n!
= \(n!^2(n+1)\)

OA is E
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Ans E
substituted N=2 so n!*(N+1)! becomes 12
option E satisfies this value
Also this works only for N>1
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