What is expand e^z(sin(z)+cos(z)) ?

The solution to expand e^z(sin(z)+cos(z)) is e^zsin(z)+e^zcos(z)

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expand e^z(sin(z)+cos(z))

expand

e^{z} (sin (z) + cos (z))

e^{z} sin (z) + e^{z} cos (z)

Solution steps

e^{z} (sin (z) + cos (z))

Apply the distributive law:

a (b + c) = ab + a c

a = e^{z}, b = sin (z), c = cos (z)

= e^{z} sin (z) + e^{z} cos (z)

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

(d + e) 2

c u r l (x^{2} z, x y + yz, y^{2} z - x z^{2})

\frac{- ( \frac{0.235}{n} ) ^{n} + ( \frac{0.0523}{n} ) ^{n}}{n}

a (- 3, - 4)

What is expand e^z(sin(z)+cos(z)) ?
The solution to expand e^z(sin(z)+cos(z)) is e^zsin(z)+e^zcos(z)