A simple answer is finding GCF and LCD for whole numbers which allows us to efficiently manipulate fractions, both arithmetic and algebraic. Another is rationalizing and simplifying radical expressions. Prime number manipulation is a basic and not-so-basic tool of mathematics.

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You can stop here. 4.96 is pretty close to 4.9598 which is the actual square root of 24.6. Repeat steps 2 and 3 to any desired level of accuracy. The further you go, the harder the long division becomes. But the first few cycles yield a pretty close answer. The option "Only simplify, no answers as decimals" forces the answer NOT to be given as a rounded decimal, but instead the answer is simplified if possible, and the square root is left in the answer if it cannot be simplified. For example, an answer of √ 28 will be given in simplified form as 2√ 7. This option is useful for algebra 1 and 2 ... Circle the correct answer: 30) 48 in exponential notation: 8 6 6 8 48 0 48 1 31) Base is 4, Exponent is 5: 45 4 x 5 4 5 5 4

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