Question
$47-72$ . Simplify the expression, and eliminate any negative exponent(s).$$\frac{\left(2 v^{3} w\right)^{2}}{v^{3} w^{2}}$$
Step 1
This means we square each part of the expression inside the parentheses. So, $(2v^3w)^2$ becomes $4v^6w^2$. Show more…
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Key Concepts
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$47-72$ . Simplify the expression, and eliminate any negative exponent(s). $$ \left(2 u^{2} v^{3}\right)^{3}\left(3 u^{-3} v\right)^{2} $$
Prerequisites
Integer Exponents
$47-72$ . Simplify the expression, and eliminate any negative exponent(s). $$ \frac{\left(u^{-1} v^{2}\right)^{2}}{\left(u^{3} v^{-2}\right)^{3}} $$
$47-72$ . Simplify the expression, and eliminate any negative exponent(s). $$ \left(s^{-2} t^{2}\right)^{2}\left(s^{2} t\right)^{3} $$
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