Question

Find the derivative of 5 sin x+ex log x​

Answer 1

Answer:

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Step-by-step explanation:

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Answer 2

Concept:

Derivative of a function is a rate of change of a function with respect to a real variable.

Certain formulas are very important for solving derivatives

for functions involving product of two functions,

f(x)g(x)= f(x) g'(x)+g(x)f'(x)

where g'(x),f'(x) are differentiation of f(x) and g(x)

Given:

function 5 sinx+ e^x logx

Find:

we are required to find the derivative

Solution:

Let us differentiate the function with respect to x

y= 5 sinx +e^x logx

y = 5cosx+ 0+ e^x x 1/x + log x e^x

Hence, the derivate is 5cosx+ 0+ e^x x 1/x + log x e^x

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