x=2y+3z------ solve for y ( i actually tried this one already and had an #epic fail)
\[\large x=2y+3z\] \[\large x-3z=2y\] \[\large \frac{x-3z}{2}=y\] \[\large y=\frac{x-3z}{2}\] If you can, point out where you went wrong.
On the second part!!! im soooo dumb!!!
on the second step, I subtracted 3z from both sides because I want to isolate the y term. So I basically want y on one side while everything else is on the other.
hopefully that clears things up a bit
Jim im having trouble on # 44...
sorry don't know what #44 is, is it posted somewhere on here?
2ab+4=d----solve for a
wana see wat i wrote?
sure
2ab+4=d -4 -4 2ab/4d ?????????????????? i suck major popsickles
You're off to a great start \[\large 2ab+4=d\] \[\large 2ab=d-4\] \[\large a=\frac{d-4}{2b}\] In the last step I divided both sides by 2b (so the 2 and the b on the left side will cancel out and go away)
Omg,,, i am on problem 60,,,, but im stuck!!! ugh its d(a-b)=c-------------- solve for a
\[\large d(a-b)=c\] \[\large a-b=\frac{c}{d}\] \[\large a=\frac{c}{d}+b\]
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