Hi everyone! Using u=y-2x+3, Solve dy/dx=2+(root(y-2x+3))...Anyone? Kinda lost here :o)
I get du/dx = -2dy/dx and -1/2du/dx=dy/dx...I have tried a bunch of stuff but can't figure it out.
@jim_thompson5910
@ganeshie8
u=y-2x+3 y is a function of x here, so the derivative of y with respect to x will not be 0
\[u = y-2x+3\] \[\implies \frac{du}{dx} = \frac{dy}{dx} - 2\]
how do you do that? I thought you take the partial multiplied by dy/dx?
I got -2dy/dx
what am I missing here?
@SinginDaCalc2Blues i have tried to solve it for you, if you could get it.
What do you mean?
i attached my solution http://assets.openstudy.com/updates/attachments/54db04aee4b0ffc24cc39693-ribhu-1423640318915-photo164.jpg
okay, let me take a look! :O)
sorry i messed it in the last step @SinginDaCalc2Blues
I messed the integration, the final answer would be \[2\sqrt{y-2x+3}\] = x+c
@SinginDaCalc2Blues just see it
It looks like it may be wrong...I'm pretty sure the integral of 1/root(u) = 2root(u), so I think the final solution should be x - 2root(y-2x+3) + c =0 Can you check your work to make sure?
yeah thats what i wrote after correcting myself and i did admit that i messed up the integration.
Oh, I didn't see your post. Thank you very much for the help! :o)
u got my handwriting clearly?? lol
yes thanks
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