- #1
woahitzyou
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8^2/3 (9^1/2) <---- times (multiply)
evaluate.
THANKSS
evaluate.
THANKSS
One thing youshould know is that:woahitzyou said:8^2/3 (9^1/2) <---- times (multiply)
evaluate.
THANKSS
The basic concept of simplifying radicals with exponents is to reduce the expression to its simplest form by applying exponent rules and using the properties of radicals.
To simplify an expression with multiple radicals and exponents, you can first simplify each individual radical by finding perfect squares or cubes within the radicand. Then, you can apply exponent rules to combine like terms and simplify further.
The first step in simplifying an expression with radicals and exponents is to check if any of the radicals can be simplified by finding perfect squares or cubes within the radicand. If so, you can simplify them before applying any exponent rules.
To evaluate an expression with radicals and exponents, you can first simplify the radicals and exponents using the rules and properties. Then, you can substitute the simplified values into the expression and solve for the final result.
Yes, there is a specific order in simplifying radicals with exponents. It is recommended to first simplify any radicals by finding perfect squares or cubes, then apply exponent rules to combine like terms, and finally simplify the expression further if possible.