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

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

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

simplify

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

lo g_{4} (\frac{3}{t})

Solution steps

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

Apply log rule:

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

lo g_{4} (3) - lo g_{4} (t) = lo g_{4} (\frac{3}{t})

= lo g_{4} (\frac{3}{t})

\frac{1}{2} lo g_{a} (x) + 3 lo g_{a} (y) - 3 lo g_{a} (x)

ln (12) - ln (3)

lo g_{10} (\frac{10 a \cdot 0.1}{10})

lo g_{4} (\frac{64}{x + 3})

ln (\frac{x ^{2}}{4 x + 1})

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