3 ln x-5 ln c ( Single Natural Logarithm)
is that \[\huge 3\ln(x)-5\ln(c)\]?
guess i am asking is it both a "c" and an "x" in there ?
a*ln(b) = ln(b^a) and ln(b) + ln(c) = ln(bc) so 3ln(5) + ln(x) = ln(5^3) + ln(x) = ln(125x)
Thank you, @Here_to_Help15 !
yeah it is an odd question haha @satellite73
No problem :)
ln properties quotient rule\[\large\rm ln y - ln x = \ln \frac{ x }{ y}\] subtraction to division product rule \[\large \rm ln x + \ln y = \ln ( x \times y )\] addition ----> multiplication power rule \[\large\rm ln x^y = y \ln x\] you should apply quotient rule because there is negative sign
Bam @Nnesha you deserve a medal :)
i was thinking the quotient property but i wasnt too sure :) thanks @Nnesha
i think there is a mistake in the answer you were given
there is a negative sign so u should be 100000% sure :-)
what is wrong? @satellite73
Me @satellite73 im anxious where did i make my mistake 0.0
???
\[3\ln(x)-5\ln(c)\\ \ \ln(x^3)-\ln(c^5)\\ \huge \ln(\frac{x^3}{c^5})\]
that is assuming it is the question that i wrote above, not something else
yeah you got it
that is why i wrote \[\huge 3\ln(x)-5\ln(c)\]first to make sure it was right
yes :)
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