What is expand (xycosh(x)+ysinh(x))dx ?

The solution to expand (xycosh(x)+ysinh(x))dx is xycosh(x)dx+ysinh(x)dx

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expand (xycosh(x)+ysinh(x))dx

expand

(x y cosh (x) + y sinh (x)) d x

x y cosh (x) d x + y sinh (x) d x

Solution steps

(x y cosh (x) + y sinh (x)) d x

Apply the distributive law:

a (b + c) = ab + a c

a = d x, b = x y cosh (x), c = y sinh (x)

= d xx y cosh (x) + d x y sinh (x)

= x y cosh (x) d x + y sinh (x) d x

\frac{x ^{2} - 52 x + 33}{( 1 - x ) ( 2 x - 1 ) ( x - 5 )}

\frac{2 r ^{2} + 2 a ^{2}}{( r + a ) ^{2} ( r - a ) ^{2}}

e^{π (b - in)} - e^{- π (b - in)}

\frac{( - 1 ) ^{\frac{1}{π}} ( e ^{4 π} - 1 )}{4 π e ^{2 π}}

\frac{\partial}{\partial x} ((y) ln (5 (x - 1)))

What is expand (xycosh(x)+ysinh(x))dx ?
The solution to expand (xycosh(x)+ysinh(x))dx is xycosh(x)dx+ysinh(x)dx