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Home Question Bank Math Pre Algebra Archive 2024 November 17

Pre-algebra Questions from Nov 17,2024

Browse the Pre-algebra Q&A Archive for Nov 17,2024, featuring a collection of homework questions and answers from this day. Find detailed solutions to enhance your understanding.

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g. \( 6(-15) \div[2 \cdot(-6+21)] \cdot[7 \cdot(-4) \div(-1-6)] \) Find the logarithm. \( \log _{4} 256 \) A rat population is estimated to be 420 , and it is growing at a weekly rate of \( 10 \% \). Which is the best prediction of when the rat population will reach \( 3500 ? \) Use the product property for radicals to simplify the following radical expressions as much as possible. Assume all variables represent positive numbers. Use sqrt(x) for \( \sqrt{x} \) and root( \( x \) )(y) for \( \sqrt[z]{y} \). \( \sqrt[3]{-32 n^{8} m^{2}}=\square \) Use the product property for radicals to simplify the following radical expressions as much as possible. Assume all variables represent positive numbers. Use sqrt(x) for \( \sqrt{x} \) and root \( (x)(y) \) for \( \sqrt[z]{y} \). \( \sqrt{1575}=\square \) Find the slope for the points (0, 0) and (4, 8). Use the product property for radicals to simplify the following radical expressions as much as possible, Assume all variables represent positive numbers. Use sqrt(x) for \( \sqrt{x} \) and \( \operatorname{root}(x)(y) \) for \( \sqrt[z]{y} \). \( \sqrt[5]{486 a^{9} b^{3}}=\square \) de radical. A continuación, di cuáles son semejantes. \[ (-3)^{\frac{1}{3}} ; 4^{\frac{1}{5}} ;(-7)^{\frac{1}{3}} ; 9^{\frac{1}{6}} ; 25^{\frac{1}{4}} ; 4 \cdot 9^{\frac{1}{6}} ; 2(-3)^{\frac{1}{3}} \] Use the product property for radicals to simplify the following radical expressions as much as possible, Assume all variables represent positive numbers. Use sqrt \( (x) \) for \( \sqrt{x} \) and \( \operatorname{root}(x)(y) \) for \( \sqrt[z]{y} \). \( \sqrt[3]{-54 x^{8} y^{2}}=\square \) Use the product property for radicals to simplify the following radical expressions as much as possible, Assume all variables represent positive numbers. Use sqrt(x) for \( \sqrt{x} \) and \( \operatorname{root}(x)(y) \) for \( \sqrt[x]{y} \). \( \sqrt[3]{-108 x^{10} y^{10}}= \)
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