What is expand (3pie^z-5z^7)*arcsin(z) ?

The solution to expand (3pie^z-5z^7)*arcsin(z) is 3pie^zarcsin(z)-5z^7arcsin(z)

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expand (3pie^z-5z^7)*arcsin(z)

expand

(3 π e^{z} - 5 z^{7}) \cdot arcsin (z)

3 π e^{z} arcsin (z) - 5 z^{7} arcsin (z)

Solution steps

(3 π e^{z} - 5 z^{7}) arcsin (z)

= arcsin (z) (3 π e^{z} - 5 z^{7})

Apply the distributive law:

a (b - c) = ab - a c

a = arcsin (z), b = 3 π e^{z}, c = 5 z^{7}

= arcsin (z) \cdot 3 π e^{z} - arcsin (z) \cdot 5 z^{7}

= 3 π e^{z} arcsin (z) - 5 z^{7} arcsin (z)

- \frac{1}{( x - 7 ) ^{2}}

8 (\frac{w + 3}{2})^{3}

\frac{( 60 x + x ^{4} + 12 ) ( x ^{4} + 4 )}{48 x ^{3}}

\frac{\partial}{\partial t} ((y^{2}) (y - t^{2} + 1))

1 - x ((2 - x) (1 - x))

What is expand (3pie^z-5z^7)*arcsin(z) ?
The solution to expand (3pie^z-5z^7)*arcsin(z) is 3pie^zarcsin(z)-5z^7arcsin(z)