What is (1)asin(a)-bsin(b)-csin(a-b) ?

The solution to (1)asin(a)-bsin(b)-csin(a-b) is asin(a)-bsin(b)-csin(a-b)

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simplify (1)asin(a)-bsin(b)-csin(a-b)

simplify

(1) a sin (a) - b sin (b) - cs in (a - b)

a sin (a) - b sin (b) - cs in (a - b)

Solution steps

(1) a sin (a) - b sin (b) - cs in (a - b)

Simplify

(1) a sin (a) : a sin (a)

= a sin (a) - b sin (b) - cs in (a - b)

6 x y - 3 y + 4 x - 2

(\frac{32 x - 5 - 1}{( 3 x - 5 )})^{5}

4 (x + y)^{2} - 1

8 x^{3} - 16 x^{2} y + 24 x y

(x + 1) (\frac{2 - 3}{x})^{6}

What is (1)asin(a)-bsin(b)-csin(a-b) ?
The solution to (1)asin(a)-bsin(b)-csin(a-b) is asin(a)-bsin(b)-csin(a-b)