nth derivative of sin2x×sin4x
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Answer:
If n is even:
(-1)^(n-1) [ 2^(n-1) cos 2x - 3*6^(n-1) cos 6x ]
If n is odd:
f^n(x) = [-2^(n-1) sin 2x + 3*6^(n-1) sin 6x]
Or it could be
f^n(x) = [2^(n-1) sin 2x - 3*6^(n-1) sin 6x]
Step-by-step explanation:
Hope this helps
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