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If f(x) = |(x^n, sinx, cosx), (n!, sin(nπ/2), cos(nπ/2)), (p, p^2, p^3)|, then dn/dxn (f(x)) at x = 0 is

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If f(x) = |(xn, sinx, cosx), (n!, sin(nπ/2), cos(nπ/2)), (p, p2, p3)|, then dn/dxn (f(x)) at x = 0 is ...... where p is constant. 

(a) p 

(b) p + p2 

(c) p3 

(d) Independent of p.

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The correct option (d) Independent of p

Explanation:

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