What is the solution for f^{''}(x)=(7+6x)^{e^{-5x}} ?

The solution for f^{''}(x)=(7+6x)^{e^{-5x}} is f(x)=integral of integral of (7+6x)^{e^{-5x}}

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f^{''}(x)=(7+6x)^{e^{-5x}}

f^{^{''}} (x) = (7 + 6 x)^{e^{- 5 x}}

f (x) = \int\int (7 + 6 x)^{e^{- 5 x}} d x d x

Solution steps

f^{''} (x) = (7 + 6 x)^{e^{- 5 x}}

Solve

f^{''} (x) = (7 + 6 x)^{e^{- 5 x}} : f^{'} (x) = \int (7 + 6 x)^{e^{- 5 x}} d x

Solve

f^{'} (x) = \int (7 + 6 x)^{e^{- 5 x}} d x : f (x) = \int \int (7 + 6 x)^{e^{- 5 x}} d x d x

f (x) = \int \int (7 + 6 x)^{e^{- 5 x}} d x d x

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What is the solution for f^{''}(x)=(7+6x)^{e^{-5x}} ?
The solution for f^{''}(x)=(7+6x)^{e^{-5x}} is f(x)=integral of integral of (7+6x)^{e^{-5x}}