What is expand (ax-bx)/((x+a)(x+b)) ?

The solution to expand (ax-bx)/((x+a)(x+b)) is (ax-bx)/(x^2+bx+ax+ab)

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expand (ax-bx)/((x+a)(x+b))

expand

\frac{a x - b x}{( x + a ) ( x + b )}

\frac{a x - b x}{x ^{2} + b x + a x + ab}

Solution steps

\frac{a x - b x}{( x + a ) ( x + b )}

Expand

(x + a) (x + b) : x^{2} + b x + a x + ab

= \frac{a x - b x}{x ^{2} + b x + a x + ab}

- \frac{96}{29} (- 0.29 + 0.89 = 120)

(- 8, - 5 r i g h t) l e f t (- 8, - 1 r i g h t)

(2 x + y = 10,) - (- 5 x - y = - 22)

\frac{d}{d y} ((x) (y - x - x y + 1))

cos ((1 - k) π)

What is expand (ax-bx)/((x+a)(x+b)) ?
The solution to expand (ax-bx)/((x+a)(x+b)) is (ax-bx)/(x^2+bx+ax+ab)