What is 3(log_{6}(z)-4log_{6}(x)) ?

The solution to 3(log_{6}(z)-4log_{6}(x)) is 3log_{6}(z)-12log_{6}(x)

English

Español

Português

Français

Deutsch

Italiano

Русский

中文(简体)

한국어

日本語

Tiếng Việt

עברית

العربية

Popular >

simplify 3(log_{6}(z)-4log_{6}(x))

simplify

3 (lo g_{6} (z) - 4 lo g_{6} (x))

3 lo g_{6} (z) - 12 lo g_{6} (x)

Solution steps

3 (lo g_{6} (z) - 4 lo g_{6} (x))

Apply the distributive law:

a (b - c) = ab - a c

3 (lo g_{6} (z) - 4 lo g_{6} (x)) = 3 lo g_{6} (z) - 3 \cdot 4 lo g_{6} (x)

= 3 lo g_{6} (z) - 3 \cdot 4 lo g_{6} (x)

Multiply the numbers:

3 \cdot 4 = 12

= 3 lo g_{6} (z) - 12 lo g_{6} (x)

\frac{2}{3} ln (3)

lo g_{2} ((n + 3)^{2}) - lo g_{2} (n + 3)

lo g_{10} (2^{2}) + lo g_{10} (5^{3})

2 (ln (10) + ln (m))

ln (\frac{1}{( 4 x - 3 ) ^{4}})

What is 3(log_{6}(z)-4log_{6}(x)) ?
The solution to 3(log_{6}(z)-4log_{6}(x)) is 3log_{6}(z)-12log_{6}(x)