What is log(15)2^3 rewritten using the power property? Need help fast
log(15)5
log(15)6
2log(15)3
3log(15)2
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3log(15)2 this is the correct answer.
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Hello friend,
Here's Your answer:
[tex]log_{2^{3} } 15^{1} = 3/1(log_{2} 15) = 3(log_{2} 15) \\ \\ Because \\ \\ log_{m^{n} } x^{a} = n/a(log_{m} x)[/tex]
Therefore the answer is 3log(15)2.
Hope my answer helps you.
Here's Your answer:
[tex]log_{2^{3} } 15^{1} = 3/1(log_{2} 15) = 3(log_{2} 15) \\ \\ Because \\ \\ log_{m^{n} } x^{a} = n/a(log_{m} x)[/tex]
Therefore the answer is 3log(15)2.
Hope my answer helps you.
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