I applied u substitution, but I don't know what to do next. HELP!
I know the u substitution ends up being u^2+8u+11=0 What do I do next?
try to factor, if its not possible, quadratic formula is always there
I feel retarded. I got factoring and the quadratic formula mixed up. :( Thank you for your help though. :)
haha np :) we cannot factor this, so we nneed to use quadratic formula...
This is what I've done, but my result doesn't match any of the answers. Am I doing something wrong? \[-8\pm \sqrt{64-4(1)(11)}/2\] \[-8\pm \sqrt{64-44} /2\] \[-8\pm \sqrt{20} /2\] \[-4\pm \sqrt{10}\]
small mistake in the last step
\[\large \dfrac{-8 \pm\sqrt{20}}{2}\]
\[\large \dfrac{-8 \pm\sqrt{4 \times 5}}{2}\]
\[\large \dfrac{-8 \pm2\sqrt{5}}{2}\]
\[\large u = 4 \pm \sqrt{5}\]
substitute back u = 2x+3, and solve x
\[\large 2x+3 = 4 \pm \sqrt{5}\]
\[\large x = ?\]
I apologize for the late response. I was away from the computer for a while. and Oh okay I see now. \[-7\pm \sqrt{5} /2\]
Thank you for your help. :)
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