What is factor e^{z^2x-yx}sin(xyz) ?

The solution to factor e^{z^2x-yx}sin(xyz) is e^{x(z^2-y)}sin(zxy)

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factor e^{z^2x-yx}sin(xyz)

factor

e^{z^{2} x - y x} sin (x yz)

e^{x (z^{2} - y)} sin (z x y)

Solution steps

e^{z^{2} x - y x} sin (x yz)

e^{z^{2} x - y x} = e^{x (z^{2} - y)}

= e^{x (z^{2} - y)} sin (z x y)

- \frac{x ^{2} - 3 x}{x}

(10 a)^{3}

Q (9.2)

x^{2} + 5 \cdot + 6

x^{2^{5}}

What is factor e^{z^2x-yx}sin(xyz) ?
The solution to factor e^{z^2x-yx}sin(xyz) is e^{x(z^2-y)}sin(zxy)