Simplify:
$a x^{2} y - b x y z - a x^{2} z + b x y^{2}$

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Solution

Given,
$a x^{2} y - b x y z - a x^{2} z + b x y^{2}$

$= x y (a x + b y) - x z (b y + a x)$

$= (a x + b y) (x y - x z)$

$= (a x + b y) x (y - z)$

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Similar questions

(a x^{2} y - b x y z - a x^{2} z + b x y^{2}

{a x}^{2} y + {b x y}^{2} + c x y z

a x^{2} y + b x y^{2} + c x y z

Factorisation of a x^{2} y + b x y^{2} + c x y z gives:

a x^{2} y + b x y^{2} + c x y z

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