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You say "which of the following" but there's only one thing there...
I'm still not quite sure what your drawing is about. Is the question which of the following is equivalent to \[\frac{x^5y^2}{xy^2}\]?
Great. To simplify exponents when dividing, remember that \[\frac{a^n}{a^m} = a^{n-m}\]
and \[a^0 = 1\] so long as \(a \ne 0\)
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No, why would you guess? This is easy. \[\frac{x^5y^2}{xy^2} = \frac{x^5}{x}*\frac{y^2}{y^2}\]right? \[x = x^1\] So you have to simplify \[\frac{x^5}{x^1}\] and\[\frac{y^2}{y^2}\] The latter is just 1 so long as \(y\ne0\), and the problem says that is true. Look at the formula for dividing with exponents again and then look at the first part here.
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