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If f(x)=sinx+cosx, find the values of n for which (f(x))^n=f(x)
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ie when [f(x)]^n - f(x) =0 f(x) [ ( f(x) )^(n-1) -1 ] =0
so f(x) =0 , or [ f(x)]^(n-1) = 1
f(x) =0 --> gives nothing [f(x)]^(n-1) = 1 --> gives n-1 = 0 , n=1
the answer says 4i, i E N
I got one too but I don't understand how to get 4i
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