What is log_{2}(9)-log_{2}(11) ?

The solution to log_{2}(9)-log_{2}(11) is log_{2}(9/11)

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simplify log_{2}(9)-log_{2}(11)

simplify

lo g_{2} (9) - lo g_{2} (11)

lo g_{2} (\frac{9}{11})

Decimal Notation

- 0.28950 \dots

Solution steps

lo g_{2} (9) - lo g_{2} (11)

Apply log rule:

lo g_{a} (x) - lo g_{a} (y) = lo g_{a} (\frac{x}{y})

lo g_{2} (9) - lo g_{2} (11) = lo g_{2} (\frac{9}{11})

= lo g_{2} (\frac{9}{11})

ln (\frac{e ^{x} - e ^{- x}}{e ^{2 x} ( 1 + x ^{3} )})

\frac{1}{2} lo g_{2} (5) - 2 lo g_{2} (6)

6 [6 ln (x) - ln (x + 6) - ln (x - 6)]

- lo g_{10} (\frac{x}{y})

lo g_{10} (x^{3} y)

What is log_{2}(9)-log_{2}(11) ?
The solution to log_{2}(9)-log_{2}(11) is log_{2}(9/11)