What is 4(4cos(4x)-sin(x)+(-4)sin(4x)cos(x)) ?

The solution to 4(4cos(4x)-sin(x)+(-4)sin(4x)cos(x)) is 16cos(4x)-4sin(x)-16cos(x)sin(4x)

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simplify 4(4cos(4x)-sin(x)+(-4)sin(4x)cos(x))

simplify

4 (4 cos (4 x) - sin (x) + (- 4) sin (4 x) cos (x))

16 cos (4 x) - 4 sin (x) - 16 cos (x) sin (4 x)

Solution steps

4 (4 cos (4 x) - sin (x) + (- 4) sin (4 x) cos (x))

Apply rule:

(- a) = - a

(- 4) = - 4

= 4 (4 cos (4 x) - sin (x) - 4 sin (4 x) cos (x))

Expand

4 (4 cos (4 x) - sin (x) - 4 sin (4 x) cos (x)) : 16 cos (4 x) - 4 sin (x) - 16 cos (x) sin (4 x)

= 16 cos (4 x) - 4 sin (x) - 16 cos (x) sin (4 x)

(1, - 2) y (0, 2)

3 (n)^{3} + 2

7 (x - 2 = 5 (x + 4))

\frac{( 2 + x ) ^{2} ( x - 6 )}{32 x ^{4}}

What is 4(4cos(4x)-sin(x)+(-4)sin(4x)cos(x)) ?
The solution to 4(4cos(4x)-sin(x)+(-4)sin(4x)cos(x)) is 16cos(4x)-4sin(x)-16cos(x)sin(4x)