how do I solve for "p" (-p+10p+9)/(p^2+9)=0
the bottom half is actually (p^2+9)^2
tha answer p=-1
Interestingly, and perhaps surprisingly, the denominator doesn't matter at all. It is ALWAYS positive and doesn't do anything concerning whether the entire expression is zero (0). Your task, then, is noly to find when the Numrator is zero.
if I set the numerator to 0, i still can't figure it out, brain fart here. I know the answer is \[5\pm \sqrt{34}\] but im not sure how to get that
You haven't typed it correcty. Should there be a p^2 in there? Check the problem statement and give it another go.
\[\frac{ -p^2+10p+9 }{ (p^2+9)^2 }\] that is the equation, i am trying to find the critical number for that, the equation is the derivative of (p-5)/(p^2+9)
For -p^2+10p+9, the roots are 5±√(136)
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