Question

Use the Laws of logarithms to rewrite the expression $\log\left(\frac{x^{10}y^{19}}{z^4}\right)$ in a form with no logarithm of a product, quotient or power. After rewriting we have $\log\left(\frac{x^{10}y^{19}}{z^4}\right) = A\log(x) + B\log(y) + C\log(z)$ with A = B = and C =

          Use the Laws of logarithms to rewrite the expression
$\log\left(\frac{x^{10}y^{19}}{z^4}\right)$
in a form with no logarithm of a product, quotient or power.
After rewriting we have
$\log\left(\frac{x^{10}y^{19}}{z^4}\right) = A\log(x) + B\log(y) + C\log(z)$
with
A = 
B = 
and
C =

Use the Laws of logarithms to rewrite the expression
log((x^10y^19)/(z^4))
in a form with no logarithm of a product, quotient or power.
After rewriting we have
log((x^10y^19)/(z^4)) = Alog(x) + Blog(y) + Clog(z)
with
A =
B =
and
C =

Added by John H.

Precalculus with Limits

Ron Larson 2nd Edition

Thanks for your feedback!

Use the Laws of logarithms to rewrite the expression log((x^(10)y^(19))/(z^(4))) in a form with no logarithm of a product, quotient or power. After rewriting we have log((x^(10)y^(19))/(z^(4))) = Alog(x) + Blog(y) + Clog(z) with A = B = and C = Use the Laws of logarithms to rewrite the expression 1019 log in a form with no logarithm of a product, quotient or power. After rewriting we have x10y19 log A log + Blogy + Clogz z4 with A = B = and C