What is sin(x)+y(cos(x))-sin(x)(cos(x)+y) ?

The solution to sin(x)+y(cos(x))-sin(x)(cos(x)+y) is sin(x)+ycos(x)-sin(x)(cos(x)+y)

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simplify sin(x)+y(cos(x))-sin(x)(cos(x)+y)

simplify

sin (x) + y (cos (x)) - sin (x) (cos (x) + y)

sin (x) + y cos (x) - sin (x) (cos (x) + y)

Solution steps

sin (x) + y (cos (x)) - sin (x) (cos (x) + y)

Apply rule:

(a) = a

(cos (x)) = cos (x)

= sin (x) + y cos (x) - sin (x) (cos (x) + y)

\frac{4}{( 2 - t ) ^{3}}

(sin^{2} (t)) (5 - (t^{2}))

e^{e^{x}} (e^{x} + e^{x - 1})

\frac{( 40 - k ) ( 5 + k )}{45}

(10 x^{4} - 11 x^{2} + 1)^{5}

What is sin(x)+y(cos(x))-sin(x)(cos(x)+y) ?
The solution to sin(x)+y(cos(x))-sin(x)(cos(x)+y) is sin(x)+ycos(x)-sin(x)(cos(x)+y)