What is expand (4(cos(x)-xsin(x)))/(sin(y)+ycos(y)) ?

The solution to expand (4(cos(x)-xsin(x)))/(sin(y)+ycos(y)) is (4cos(x)-4xsin(x))/(sin(y)+ycos(y))

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expand (4(cos(x)-xsin(x)))/(sin(y)+ycos(y))

expand

\frac{4 ( cos ( x ) - x sin ( x ) )}{sin ( y ) + y cos ( y )}

\frac{4 cos ( x ) - 4 x sin ( x )}{sin ( y ) + y cos ( y )}

Solution steps

\frac{4 ( cos ( x ) - x sin ( x ) )}{sin ( y ) + y cos ( y )}

Expand

4 (cos (x) - x sin (x)) : 4 cos (x) - 4 x sin (x)

= \frac{4 cos ( x ) - 4 x sin ( x )}{sin ( y ) + y cos ( y )}

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

(5, - 2) y (- 1, 2)

(x + Δ x - 1)^{2}

(cot (θ) + 1) (csc (θ) + sec (θ))

18.75 (1 - e^{- 0.91 (t + 0.01)})

What is expand (4(cos(x)-xsin(x)))/(sin(y)+ycos(y)) ?
The solution to expand (4(cos(x)-xsin(x)))/(sin(y)+ycos(y)) is (4cos(x)-4xsin(x))/(sin(y)+ycos(y))