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JEE MATHEMATICS MCQ: DIFFERENTIATION

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Analyzing +4 | -1
Let f(x)=(x3+2)30f\left( x \right) = {\left( {{x^3} + 2} \right)^{30}}. If fn(x){f^n}\left( x \right) is a polynomial of degree 20, where fn(x){f^n}\left( x \right) denotes the nth{n^{th}} order derivative of f(x)f\left( x \right) with respect to xx, then the value of nn is
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Correct option: C
70
Option C (70) is correct because the degree of the nth derivative is 90-n, and we want this to be 20, so n=70.

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