What is expand e^{-t}(D^2+3)-Dsin(2t) ?

The solution to expand e^{-t}(D^2+3)-Dsin(2t) is D^2e^{-t}+3e^{-t}-Dsin(2t)

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expand e^{-t}(D^2+3)-Dsin(2t)

expand

e^{- t} (D^{2} + 3) - D sin (2 t)

D^{2} e^{- t} + 3 e^{- t} - D sin (2 t)

Solution steps

e^{- t} (D^{2} + 3) - D sin (2 t)

Expand

e^{- t} (D^{2} + 3) : D^{2} e^{- t} + 3 e^{- t}

= D^{2} e^{- t} + 3 e^{- t} - D sin (2 t)

(2 x - 8) d x

x^{'} + y (y - 3)

\frac{x ^{2} - 2 x - 2}{x ( x - 1 ) ( x + 2 )}

\frac{10 x ( 10 - x - x ^{1.5} )}{10 - x}

a + a^{3} b - 5 a - 10 m

What is expand e^{-t}(D^2+3)-Dsin(2t) ?
The solution to expand e^{-t}(D^2+3)-Dsin(2t) is D^2e^{-t}+3e^{-t}-Dsin(2t)