What is expand f(t)(t,sin(3t)-1,cos(3t)) ?

The solution to expand f(t)(t,sin(3t)-1,cos(3t)) is f(t)t,sin(3t)-1*f(t),cos(3t)

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expand f(t)(t,sin(3t)-1,cos(3t))

expand

f (t) (t, sin (3 t) - 1, cos (3 t))

f (t) t, sin (3 t) - 1 \cdot f (t), cos (3 t)

Solution steps

f (t) (t, sin (3 t) - 1, cos (3 t))

= f (t) (, t sin (3 t) - 1, cos (3 t))

Apply the distributive law:

a (b - c) = ab - a c

a = f (t), b = t, sin (3 t), c = 1, cos (3 t)

= f (t) t, sin (3 t) - f (t) \cdot 1, cos (3 t)

= f (t) t, sin (3 t) - 1 \cdot f (t), cos (3 t)

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f (x, y, z) 2 x^{2} + x y + y^{2} + 100 - z (x + y - 100)

(u + i v)^{7}

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What is expand f(t)(t,sin(3t)-1,cos(3t)) ?
The solution to expand f(t)(t,sin(3t)-1,cos(3t)) is f(t)t,sin(3t)-1*f(t),cos(3t)