Multiplying Exponents In Parentheses

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Evaluating expressions with parentheses and exponents using

Evaluating Expressions With Parentheses And Exponents Using

The power of a power property Whenever you have an exponent expression that is itself raised to a power you can simplify by multiplying the outer power on the inner power x m n x m n If you have a product inside parentheses and a power on the parentheses then the power goes on each element inside When multiplying two quantities with the same base, add exponents: $x^{m}⋅x^{n}=x^{m+n}$. When dividing two quantities with the same base, subtract exponents: $\frac{x^{m}}{x^{n}}=x^{m−n}$. When raising powers to powers, multiply exponents: $(x^{m})^{^{n}}=x^{m⋅n}$.

Using exponents with parentheses

Using Exponents With Parentheses

Multiplying Exponents In ParenthesesMultiply inside the parentheses, then apply the exponent—following the rules of PEMDAS. $20^{3}$ Evaluate $20^{3}$. $20\cdot20\cdot20=8,000$ How do you Multiply Exponents with Parentheses When exponents are multiplied with parenthesis the power outside the parenthesis is multiplied with every power inside the parenthesis For example 2a 2 b 3 2 2 2 a 2 2 b 3 2 4a 4 b 6