What is o((n^2)/(log_{10)(n)}) ?

The solution to o((n^2)/(log_{10)(n)}) is (on^2)/(log_{10)(n)}

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simplify o((n^2)/(log_{10)(n)})

simplify

o (\frac{n ^{2}}{lo g _{10} ( n )})

\frac{o n ^{2}}{lo g _{10} ( n )}

Solution steps

o (\frac{n ^{2}}{lo g _{10} ( n )})

Apply rule:

(a) = a

(\frac{n ^{2}}{lo g _{10} ( n )}) = \frac{n ^{2}}{lo g _{10} ( n )}

= o \frac{n ^{2}}{lo g _{10} ( n )}

Apply the fraction rule:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= \frac{o n ^{2}}{lo g _{10} ( n )}

36 x^{3} y^{2} - 18 x^{2} y

8 (\frac{( 6 - 4 x )}{3}) + 3 x + 7

\frac{x ^{2} - 9 x + 20}{x - 5}

a^{0.3} - 2 \cdot (10 - 8)^{2} + 5 \cdot (6 - 1)^{2}

\frac{( - 24 a )}{( 6 a )}

What is o((n^2)/(log_{10)(n)}) ?
The solution to o((n^2)/(log_{10)(n)}) is (on^2)/(log_{10)(n)}