Will Medal: Find exact value of x: (Domain Inclusive) ln(x) < 2 It's been a while since I've done logarithms :b Am I supposed to multiply or do some weird exponent stuff [O:]
Getting x by itself is what I want
But you said "ln(x) < 2"?
Yeah, there's a way to get x < something right?
ln(x) < 2: that means the "y" is less than 2, not x!
\[\log_{e}{x} < 2\]\[x < something ~~~~or ~~~~x > something\] I'm thinking x as more of a variable.
Like, I've seen the answer, it's \[x < e^2\] and there's like a sone weird step to it.
Oh yes, I got you!
Oh yeah and the domain is \[0 < x < e^2\], we can get that part out of the way. I'm wondering on how we simplified ln(x) < 2 to x < e^2
They are the same!
Yeah, I know they're the same, but ln(x) < 2 gets simplified to x < e^2 somehow right? Like I have to multiply ln(x) < 2 by <something> in order to get x by itself.
I'll look up definition of a logarithm
I have to multiply ln(x) < 2 by <something> No you have not Do you know the idea of that?
|dw:1479226944136:dw|
Join our real-time social learning platform and learn together with your friends!