What is expand (120*cos(θ)-120)*(0.3*sin(θ)) ?

The solution to expand (120*cos(θ)-120)*(0.3*sin(θ)) is 36cos(θ)sin(θ)-36sin(θ)

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expand (120cos(θ)-120)(0.3*sin(θ))

expand

(120 \cdot cos (θ) - 120) \cdot (0.3 \cdot sin (θ))

36 cos (θ) sin (θ) - 36 sin (θ)

Solution steps

(120 cos (θ) - 120) (0.3 sin (θ))

= (0.3 sin (θ)) (120 cos (θ) - 120)

Apply the distributive law:

a (b - c) = ab - a c

(0.3 sin (θ)) (120 cos (θ) - 120) = 0.3 sin (θ) \cdot 120 cos (θ) - 0.3 sin (θ) \cdot 120

= 0.3 sin (θ) \cdot 120 cos (θ) - 0.3 sin (θ) \cdot 120

Simplify

0.3 sin (θ) \cdot 120 cos (θ) - 0.3 sin (θ) \cdot 120 : 36 cos (θ) sin (θ) - 36 sin (θ)

= 36 cos (θ) sin (θ) - 36 sin (θ)

(5 e^{2 t} - 3)^{2}

\frac{\partial}{\partial x} ((z) (x^{2} ln (y) - z))

(a - 1, b) (a + 1, b + 1)

\frac{2 - 14 x ^{\frac{12}{7}}}{7 x ^{\frac{5}{7}}}

(s + 0.8 + 0.43 i) (s + 0.8) (s - 0.43 i) (s + 0.6)

What is expand (120*cos(θ)-120)*(0.3*sin(θ)) ?
The solution to expand (120*cos(θ)-120)*(0.3*sin(θ)) is 36cos(θ)sin(θ)-36sin(θ)