What is 3log_{3}(2)-log_{3}(4) ?

The solution to 3log_{3}(2)-log_{3}(4) is log_{3}(2)

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simplify 3log_{3}(2)-log_{3}(4)

simplify

3 lo g_{3} (2) - lo g_{3} (4)

lo g_{3} (2)

Decimal Notation

0.63092 \dots

Solution steps

3 lo g_{3} (2) - lo g_{3} (4)

- lo g_{3} (4) = - 2 lo g_{3} (2)

= 3 lo g_{3} (2) - 2 lo g_{3} (2)

Add similar elements:

3 lo g_{3} (2) - 2 lo g_{3} (2) = lo g_{3} (2)

= lo g_{3} (2)

(3 - i) (7 + 2 i)

\frac{9}{x ^{2} - 8 x - 9} - \frac{2}{x ^{2} - 81}

(6^{- 2})^{- 1}

\frac{121}{9}

What is 3log_{3}(2)-log_{3}(4) ?
The solution to 3log_{3}(2)-log_{3}(4) is log_{3}(2)