What is log_{10}(infinity) ?

The solution to log_{10}(infinity) is log_{10}(f)+3log_{10}(i)+log_{10}(t)+2log_{10}(n)+log_{10}(y)

Popular >

simplify log_{10}(infinity)

simplify

lo g_{10} (in f ini t y)

lo g_{10} (f) + 3 lo g_{10} (i) + lo g_{10} (t) + 2 lo g_{10} (n) + lo g_{10} (y)

Solution steps

lo g_{10} (in f ini t y)

Simplify

in f ini t y : f i^{3} t n^{2} y

= lo g_{10} (f i^{3} t n^{2} y)

Apply log rule:

lo g_{a} (x y) = lo g_{a} (x) + lo g_{a} (y)

lo g_{10} (f i^{3} t n^{2} y) = lo g_{10} (f) + lo g_{10} (i^{3}) + lo g_{10} (t) + lo g_{10} (n^{2}) + lo g_{10} (y)

= lo g_{10} (f) + lo g_{10} (i^{3}) + lo g_{10} (t) + lo g_{10} (n^{2}) + lo g_{10} (y)

lo g_{10} (i^{3}) = 3 lo g_{10} (i)

lo g_{10} (n^{2}) = 2 lo g_{10} (n)

= lo g_{10} (f) + 3 lo g_{10} (i) + lo g_{10} (t) + 2 lo g_{10} (n) + lo g_{10} (y)

lo g_{4} (\frac{64}{x + 6})

lo g_{2} (4 x) - lo g_{4} (4 x) + lo g_{8} (4 x)

\frac{1}{2} lo g_{2} (9 x^{16}) - \frac{2}{3} lo g_{2} (8 x^{3})

3 ln (x + 7) - ln (x)

lo g_{10} (\frac{x}{10000 y ^{5}})

What is log_{10}(infinity) ?
The solution to log_{10}(infinity) is log_{10}(f)+3log_{10}(i)+log_{10}(t)+2log_{10}(n)+log_{10}(y)