What is solvefor u,(d^2u)/(dt^2)=au(t) ?

The answer to solvefor u,(d^2u)/(dt^2)=au(t) is n=(u,0)/(uf);\quad \ne True for all f\in\mathbb{R}

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solvefor u,(d^2u)/(dt^2)=au(t)

solve for

u, \frac{d ^{2} u}{d t ^{2}} = a u (t)

n = \frac{u , 0}{u f}; \neq = True for all f \in R

Solution steps

u, \frac{d ^{2} u}{d f ^{2}} = n u f

\frac{d ^{2} u}{d f ^{2}} = 0

u, 0 = n u f

u, 0 = n u f : n = \frac{u , 0}{u f}; \neq =

True for all

f \in R

n = \frac{u , 0}{u f}; \neq = True for all f \in R

What is solvefor u,(d^2u)/(dt^2)=au(t) ?
The answer to solvefor u,(d^2u)/(dt^2)=au(t) is n=(u,0)/(uf);\quad \ne True for all f\in\mathbb{R}