What is (x+yi)e^{2(x+yi)} ?

The solution to (x+yi)e^{2(x+yi)} is e^{2x}(x+iy)(cos(2y)+isin(2y))

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simplify (x+yi)e^{2(x+yi)}

simplify

(x + y i) e^{2 (x + y i)}

e^{2 x} (x + i y) (cos (2 y) + i sin (2 y))

Solution steps

(x + y i) e^{2 (x + y i)}

e^{2 (x + y i)} = e^{2 x} (cos (2 y) + i sin (2 y))

= e^{2 x} (x + i y) (cos (2 y) + i sin (2 y))

\frac{3 x + 2}{( x - 5 ) ( x - 3 )}

\frac{x ( x + 4 )}{x - 16}

(- 8, - 3) y (2, 4)

\frac{( p + q ) ( p - q ) - 2 pq}{pq - q}

(u - e) (3 u - 2 e)

What is (x+yi)e^{2(x+yi)} ?
The solution to (x+yi)e^{2(x+yi)} is e^{2x}(x+iy)(cos(2y)+isin(2y))