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Use the Laws of logarithms to rewrite the expression.
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\[\ln(x ^{14}\sqrt{y ^{15}/z ^{20}})\]
Rewrite in the form Aln(x)+Bln(x)+Cln(x). What are the values of A,B, and C?
14lnx + 0.5ln(y^15/z^20) = 14ln x + 0.5(15ln y - 20ln z) A= 14 B= 7.5 C= -10
\[14\ln x+\frac{15}{2}\ln y-10\ln z\]
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