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Solve (lnx)^2=3 what is the formula here? D:
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can you solve u^2=3 for u?
√3?
take the sqrt of both sides: \[\ln(x) = \pm \sqrt3\]
so based on what @PaxPolaris says you have two equations to solve
kay wait so ln(x)=±√3 10^(±√3)=x?
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wait no ln is e ln(x)=±√3 e^(±√3)=x??
correct
ah thank you
@PaxPolaris sorry to bother you again but say I have this lnx = lg2 i can't seem to solve it ><
take e^ of both sides
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x= e^(lg2)
what's e^ of both sides? /shot
like i mean, how do you do that? is it a square or something
\[\huge x=e^{\log \left( 2 \right)}\]
but what identity/formula are you using?
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if ln x= c then x=e^c ... you used this before ... i don't get what you are asking
oh right haha sorry about that, i couldn't see it for a moment
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