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If the quantity 4 times x squared times y squared plus 8 times x cubed times y to the fifth power all over 2 times x times y squared is completely simplified to 2xayb + 4xcyd, where a, b, c, and d represent is completely simplified to 2xayb + 4xcyd, where a, b, c, and d represent integer exponents, what is the value of c? _______ @Loser66 @iGreen.
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4x^2y^2+8x^3y^5/2xy^2
\(\dfrac{4x^2y^2 + 8x^3y^5}{2xy^2}\) It's asking what the exponent for 'x' is in the term \(8x^3\) after you have divided \(2xy^2\) to it. We subtract the exponents, so what's 3 - 1?
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2
Yes, that's our answer.
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2 is our answer?
Yep
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