What is expand (c(a-b))/(a(b-c)) ?

The solution to expand (c(a-b))/(a(b-c)) is (ca-cb)/(ab-ca)

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expand (c(a-b))/(a(b-c))

expand

\frac{c ( a - b )}{a ( b - c )}

\frac{c a - c b}{ab - c a}

Solution steps

\frac{c ( a - b )}{a ( b - c )}

Expand

a (b - c) : ab - c a

= \frac{c ( a - b )}{ab - c a}

Expand

c (a - b) : c a - c b

= \frac{c a - c b}{ab - c a}

(2 + 8^{2 \circ}) \cdot 6

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x sin (θ) d θ + (x^{3} - 2 x^{2} cos (θ) + cos (θ)) d x

\frac{[ x y ( 3 x ^{2} - 5 y ^{2} ) - x ^{4} + 3 y ^{4} ]}{( x - y ) 2}

e^{x - 3} (x^{2} - 1)

What is expand (c(a-b))/(a(b-c)) ?
The solution to expand (c(a-b))/(a(b-c)) is (ca-cb)/(ab-ca)