f(x)=x⁴,find f'(x) for it.
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x=x4
x=x*x*x*x
x=4 sq
x=4/2
x=2
x=x*x*x*x
x=4 sq
x=4/2
x=2
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answer : 4x³
explanation : it is given that, function f(x) = x⁴
we have to find f'(x) of given function.
f'(x) represents first derivative of f(x).
i.e., f'(x) = d[f(x)]/dx
= d(x⁴)/dx
we know, if any function, y = g(x)ⁿ, where n is integral number. then, dy/dx = d[g(x)ⁿ]/dx = ng(x)ⁿ-¹ × d[g(x)]/dx
similarly, first derivative of given function, f'(x) = d[x⁴]/dx
=
= 4x³
hence, f'(x) = 4x³ [ ans]
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