Does anyone know how to do this ... D=KA[T2-T1/L] and solve for T1
\[\Large D=KA\left[\frac{T_2-T_1}{L}\right]\]
You need to bring everything without \(\large T_1\) to the other side. That means THESE things: \[\Large D=\color{red}{KA}\left[\frac{\color{red}{T_2-}T_1}{\color{red}L}\right]\]
Any idea how?
@Msbballshayla stay with me...
OH .. no I don't know how to .. I'm still lost at the T2 - T1 over L part
Chill... we're going to use operations on both sides... just remember multiply and divide cancel out add and subtract cancel out
So... the KA bit is multiplied, so how do we remove it?
Divide it on both sides
That's right. \[\Large \frac{D}{\color{red}{KA}}=\frac{KA\left[\frac{T_2-T_1}{L}\right]}{\color{red}{KA}}\]
These cancel out: \[\Large \frac{D}{\color{}{KA}}=\frac{\cancel{KA}\left[\frac{T_2-T_1}{L}\right]}{\cancel{\color{red}{KA}}}\]
Leaving... \[\Large \frac{D}{KA}= \frac{T_2-T_1}{L}\]
Next step? :)
Let's get rid of the L. How to do that?
Times L on both side of the equal sign
That's right... I don't see what's troubling you :) \[\Large \color{red}L\times\frac{D}{KA}= \color{red}L\times\frac{T_2-T_1}{L}\]
\[\Large \frac{LD}{KA}= \cancel{L}\times \frac{T_2-T_1}{\cancel{L}}\]
It was how to get the T2 and T1 from being a fraction
That's already done... L cancels out, see? ^
Yes I see now.
You get \[\Large \frac{LD}{KA}= T_2-T_1\] Can you do it now? :)
Do you subtract T2 from both sides now?
Yes, sure, that's possible :) \[\Large \frac{LD}{KA}\color{red}{-T_2}= T_2-T_1 \color{red}{-T_2}\]
Simplified into: \[\Large \frac{LD}{KA}-T_2= -T_1\]Finally?
I get it now .. but there is still problem similar to this one that still gets me.
Sure. Hit me.
Might want to post a new one though, to avoid lags.
Okay .. I'll see what problems I have left on my homework to get helped on.
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