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\[5x^{3}y + xy ^{4}+2xy \div xy\]
except its suppose to be in fraction form...
is 5x^3y + xy^4 + 2xy in the numerator?
its the top and the xy is on the bottom
Oh just reduce every exponent of x and y in the numerator by 1 then the denominator would be gone
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huh?
so 5x^2+y^3+2?
yup
oh lol okay thank you
^ that's actually incorrect, close though.
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you did it right, Riya.... good job
-.-
RiyaMoon: what you have is totally correct. \[5x^3y+xy^4+2xy=xy(5x^2+y^3+2)\]therefore:\[\frac{5x^3y+xy^4+2xy}{xy}=\frac{\cancel{xy}(5x^2+y^3+2)}{\cancel{xy}}=5x^2+y^3+2\]
I have no idea why you're multiplying the right side by xy(5x^2 + y^2 + 2), that's completely incorrect.
@petewe 5x^3 is different from (5x)^3
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woops, read the equation wrong
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