Simple log!!

Algebra Level 2

3 0 5 1

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3 solutions

Manish Dash
Jan 29, 2015

Nandakishore J
Dec 13, 2016

This question can be solved using the three basic properties of logarithmic functions. l o g a b c = c l o g a b log_{a}b^{c} = clog_{a}b , l o g b x l o g b y = l o g b x y log_{b}x - log_{b}y = log_{b}\frac{x}{y} and l o g a a = 1 log_{a}a = 1

Applying the second one would make the question l o g 3 / 2 ( 3 / 2 ) 3 log_{3/2}(3/2)^{3} . That would give three.

Mentioning basic properties makes it easier to understand! :-)

Ojasee Duble - 4 years, 4 months ago
Jesse Nieminen
Aug 17, 2015

log 3 2 27 log 3 2 8 = log 3 2 27 8 = 3 { { {\log_{ \frac{3}{2} }27 } - {\log_{ \frac{3}{2} }8 } } = {\log_{ \frac{3}{2} } {\frac{27}{8}} }} = {\underline {3} }

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