What is expand 1+e^{-t(cos(t)+sin(t))} ?

The solution to expand 1+e^{-t(cos(t)+sin(t))} is 1+e^{-tcos(t)-tsin(t)}

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expand 1+e^{-t(cos(t)+sin(t))}

expand

1 + e^{- t (c o s (t) + s i n (t))}

1 + e^{- t c o s (t) - t s i n (t)}

Solution steps

1 + e^{- t (c o s (t) + s i n (t))}

Expand

- t (cos (t) + sin (t)) : - t cos (t) - t sin (t)

= 1 + e^{- t c o s (t) - t s i n (t)}

- \frac{x}{5 ( x + 5 )}

g (3 t)

(x + 1) (x + 5)^{'}

\frac{2 \cdot ( x - 1 )}{3}

\frac{( x - 3 ) ( x - 2 )}{x}

What is expand 1+e^{-t(cos(t)+sin(t))} ?
The solution to expand 1+e^{-t(cos(t)+sin(t))} is 1+e^{-tcos(t)-tsin(t)}