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How do you solve log660 log630? - Answers

To solve ( \log_{660} \log_{630} ), first calculate ( \log_{630} ) using the change of base formula: ( \log_{630} = \frac{\log_{10}(630)}{\log_{10}(b)} ) for any base ( b ). Then, substitute that value into the expression for ( \log_{660} ) using the same change of base formula. Finally, evaluate the resulting expression using a calculator or logarithm tables to find the numerical approximation.



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How do you solve log660 log630? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_solve_log660_log630

To solve ( \log_{660} \log_{630} ), first calculate ( \log_{630} ) using the change of base formula: ( \log_{630} = \frac{\log_{10}(630)}{\log_{10}(b)} ) for any base ( b ). Then, substitute that value into the expression for ( \log_{660} ) using the same change of base formula. Finally, evaluate the resulting expression using a calculator or logarithm tables to find the numerical approximation.



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https://math.answers.com/math-and-arithmetic/How_do_you_solve_log660_log630

How do you solve log660 log630? - Answers

To solve ( \log_{660} \log_{630} ), first calculate ( \log_{630} ) using the change of base formula: ( \log_{630} = \frac{\log_{10}(630)}{\log_{10}(b)} ) for any base ( b ). Then, substitute that value into the expression for ( \log_{660} ) using the same change of base formula. Finally, evaluate the resulting expression using a calculator or logarithm tables to find the numerical approximation.

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      To solve ( \log_{660} \log_{630} ), first calculate ( \log_{630} ) using the change of base formula: ( \log_{630} = \frac{\log_{10}(630)}{\log_{10}(b)} ) for any base ( b ). Then, substitute that value into the expression for ( \log_{660} ) using the same change of base formula. Finally, evaluate the resulting expression using a calculator or logarithm tables to find the numerical approximation.

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