Explain what you would do first to simplify the expression below. Justify why, and then state the result of performing this step.
Answer:
The exact answer on Edge is
"Use the product of powers property to simplify the numerator by removing the parentheses. Follow the order of operations by removing the innermost parentheses first. Cube the quantity to get the product of 2 to the third power, r to the 6th power, and t to the third power, or 2^3r^6t^3 in the numerator. "
To simplify an expression, is to reduce the expression to a simpler term. The first step to simplify the given expression is:
Remove the parenthesis in the numerator by evaluating the exponents.
Given that:
[tex]\left[\begin{array}{c}\frac{(2r^2t)^3}{4t^2}\end{array}\right] ^2[/tex]
Remove the innermost bracket.
So, the expression becomes:
[tex]\left[\begin{array}{c}\frac{(2r^2t)^3}{4t^2}\end{array}\right] ^2 =\left[\begin{array}{c}\frac{8r^6t^3}{4t^2}\end{array}\right] ^2[/tex]
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