What is 5(sin(1)+cos(1)+x(cos(1)-sin(1))) ?

The solution to 5(sin(1)+cos(1)+x(cos(1)-sin(1))) is 5sin(1)+5cos(1)+5x(cos(1)-sin(1))

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simplify 5(sin(1)+cos(1)+x(cos(1)-sin(1)))

simplify

5 (sin (1) + cos (1) + x (cos (1) - sin (1)))

5 sin (1) + 5 cos (1) + 5 x (cos (1) - sin (1))

Solution steps

5 (sin (1) + cos (1) + x (cos (1) - sin (1)))

Apply the distributive law:

m (a + b + c) = ma + mb + m c

5 (sin (1) + cos (1) + x (cos (1) - sin (1))) = 5 sin (1) + 5 cos (1) + 5 x (cos (1) - sin (1))

= 5 sin (1) + 5 cos (1) + 5 x (cos (1) - sin (1))

(3, 1, - 1) x (2, 3, 4)

(x + y^{^{'}}) (yz + x y^{^{'}})

- 2 (2 - 5)

(2 q + \frac{1000}{q ^{2}}) \cdot q

(e^{2 x} + 1) (e^{x} + 1)

What is 5(sin(1)+cos(1)+x(cos(1)-sin(1))) ?
The solution to 5(sin(1)+cos(1)+x(cos(1)-sin(1))) is 5sin(1)+5cos(1)+5x(cos(1)-sin(1))