What is natural logarithm of this expression?
$y = 4*[x^9*x^6]$
Is it
$\ln(y) = 4 * [ 9\ln(x) + 6\ln(x)]$
or
$\ln(y) = \ln(4) + 9\ln(x) + 6\ln(x)$
What is natural logarithm of this expression?
$y = 4*[x^9*x^6]$
Is it
$\ln(y) = 4 * [ 9\ln(x) + 6\ln(x)]$
or
$\ln(y) = \ln(4) + 9\ln(x) + 6\ln(x)$
If $y=4[x^9*x^6]$ so you have $$y=4x^{9+6}=4x^{15}$$ and so $\ln(y)=\ln(4x^{15})$ and so $$\ln(y)=\ln(4)+15\ln(x),~~x> 0$$
ln. – Mikasa Dec 03 '13 at 05:50ln(-4x), x<0is acceptable but if you wanna make them separate you'll walk on a ground full of mines. It 's dangerous. – Mikasa Dec 03 '13 at 05:56