What is expand scos(x)(1+tagx) ?

The solution to expand scos(x)(1+tagx) is scos(x)+asxtgcos(x)

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expand scos(x)(1+tagx)

expand

s cos (x) (1 + t a gx)

s cos (x) + a s x t g cos (x)

Solution steps

s cos (x) (1 + t a gx)

Apply the distributive law:

a (b + c) = ab + a c

s cos (x) (1 + t a gx) = s cos (x) \cdot 1 + s cos (x) t a gx

= s cos (x) \cdot 1 + s cos (x) t a gx

Simplify

s cos (x) \cdot 1 + s cos (x) t a gx : s cos (x) + a s x t g cos (x)

= s cos (x) + a s x t g cos (x)

k (c + d - e)

((i + j) \times i) \times j

(x csc (\frac{y}{x}) - y) d x + x d y

- 2 (5 - 67)

y_{0} (i cos (y_{1}) + n_{0} sin (y_{1}))

What is expand scos(x)(1+tagx) ?
The solution to expand scos(x)(1+tagx) is scos(x)+asxtgcos(x)