sin(2*x)*17*(cos(2*x)-sin(2*x)) если x=-3 (упростите выражение)

$$17 sin{left (2 x right )} left(- sin{left (2 x right )} + cos{left (2 x right )}right)$$

$$17 sin{left (2 x right )} left(- sin{left (2 x right )} + cos{left (2 x right )}right)$$

(sin(2*(-3))*17)*(cos(2*(-3)) – sin(2*(-3)))

$$17 sin{left (2 (-3) right )} left(- sin{left (2 (-3) right )} + cos{left (2 (-3) right )}right)$$

(sin(2*(-3))*17)*(cos(2*(-3)) – sin(2*(-3)))

$$17 sin{left (-3 cdot 2 right )} left(- sin{left (-3 cdot 2 right )} + cos{left (-3 cdot 2 right )}right)$$

-17*(cos(6) + sin(6))*sin(6)

$$- 17 left(sin{left (6 right )} + cos{left (6 right )}right) sin{left (6 right )}$$

$$17 left(- sin{left (2 x right )} + cos{left (2 x right )}right) sin{left (2 x right )}$$

17.0*(-sin(2*x) + cos(2*x))*sin(2*x)

$$17 left(- sin{left (2 x right )} + cos{left (2 x right )}right) sin{left (2 x right )}$$

$$17 left(- sin{left (2 x right )} + cos{left (2 x right )}right) sin{left (2 x right )}$$

___ / pi
17*/ 2 *sin|4*x + –|
17 4 /
– — + ———————-
2 2

$$frac{17 sqrt{2}}{2} sin{left (4 x + frac{pi}{4} right )} – frac{17}{2}$$

$$frac{17}{2} sin{left (4 x right )} + frac{17}{2} cos{left (4 x right )} – frac{17}{2}$$

17*(-sin(2*x) + cos(2*x))*sin(2*x)

$$17 left(- sin{left (2 x right )} + cos{left (2 x right )}right) sin{left (2 x right )}$$

2
– 17*sin (2*x) + 17*cos(2*x)*sin(2*x)

$$- 17 sin^{2}{left (2 x right )} + 17 sin{left (2 x right )} cos{left (2 x right )}$$

17*(-sin(2*x) + cos(2*x))*sin(2*x)

$$17 left(- sin{left (2 x right )} + cos{left (2 x right )}right) sin{left (2 x right )}$$

/ / pi
|sin|4*x + –| ___|
___ | 4 / / 2 |
17*/ 2 *|————- – —–|
2 4 /

$$17 sqrt{2} left(frac{1}{2} sin{left (4 x + frac{pi}{4} right )} – frac{sqrt{2}}{4}right)$$

/ 2 2
34*cos (x) – sin (x) – 2*cos(x)*sin(x)/*cos(x)*sin(x)

$$34 left(- sin^{2}{left (x right )} – 2 sin{left (x right )} cos{left (x right )} + cos^{2}{left (x right )}right) sin{left (x right )} cos{left (x right )}$$