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x+y/xy^2 plus 3x+y/x^2y *equation below
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\[\frac{ x+y }{ xy^2 }+\frac{ 3x+y }{ x^2y}\]
to simplify this, start by putting both fractions under the same denominator which is (xy)^2
\[\frac{ x^2(x+y) }{ x^2y^2 }+\frac{ y^2(3x+y) }{ x^2y^2 }\]
There's only one 'x' and 'y' outside the fraction as you're multiplying both numerator and denominator by 'x'/'y' \[\frac{ x(x+y) }{ x^2y^2 }+\frac{ y(3x+y) }{x^2y^2 }\]
Then combine both fractions under one common denominator :)
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oh, ok so would it be\[\frac{ x^2+4xy+y^2 }{ x^2y^2 }\]
right!
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