Evaluate the indefinite integral using substitution method.

is the answer

Step-by-step explanation:-

Given:

Differentiate on both sides,

Isolate and substitute back,

Substitute back,

Applying property of integral ∫ kf(x)dx = k ∫ f(x)dxdx,

Combining like terms,

Now applying distributive property,

Converting to exponential form,

Multiplying the first two monomuals after integral, we get,

Now applying the prperty of ∫ f(x) + g(x)dx = ∫ f(x)dx + ∫ g(x)dx,

Now integrate the power rule,

Divide the fractions by multiplying its reciprocals,

Now write as single fractions,

Removing the parentheses,

Substitute back,

Now adding the constant of integration C∈R,

Hence, the answer.

step-by-step explanation:

if u want da anser kill your teeser ifu hav wun

160

step-by-step explanation:

idk

i hope i