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OpenStudy (anonymous):
r=p-k ln t, solve for t
can someone please explain how ln becomes e? thanks!
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OpenStudy (anonymous):
what?
OpenStudy (anonymous):
First isolate \(\ln t\)
OpenStudy (anonymous):
Can you do that?
OpenStudy (anonymous):
when I enter r=p-klnt in my Mathway app, the answer comes with t=e^[(p-r)/k]
but how does the ln t become e?
OpenStudy (anonymous):
Hey, can you solve for \(\ln t\) first? Then I can explain.
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OpenStudy (anonymous):
Suppose you let \(\ln t = x\). Can you solve for \(x\)?\[
r=p-kx
\]
OpenStudy (anonymous):
Yes or no? I'm running out of time.
OpenStudy (anonymous):
Hello?
OpenStudy (anonymous):
So you can't even do basic algebra? Is that how I am supposed to interpret your silence?
OpenStudy (anonymous):
Okay all I can really tell you is that \[
b^a=c\iff \log_{b}(c)=a
\]
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OpenStudy (anonymous):
If we let \(b=e\), then \(\log_3(c) = \ln(c)\).\[
e^a=c\iff \ln(c)=a
\]
OpenStudy (anonymous):
If you let \(c=t\), then we can see that \[
e^a=t\iff \ln(t) =a
\]
OpenStudy (anonymous):
Finally, let \(a\) be whatever you got when you solved for \(\ln(t)\).
OpenStudy (anonymous):
sorry for not replying quicker...thanks for your help!
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