Ask your own question, for FREE!
Mathematics 22 Online
OpenStudy (anonymous):

need help on the attachment

OpenStudy (anonymous):

pdf

OpenStudy (anonymous):

OpenStudy (anonymous):

G doesn't matter. Because the function squared is always positive. So just factor the polynomial. (x-3)(2x+4)(1+g^2) so x=3 or x=-2

OpenStudy (anonymous):

so the function is just (x-3)(2x+4)? Also do I plug in test point for this function to check for a local max or min

OpenStudy (anonymous):

to find the local max find where the slope goes from increasing to decreasing. and you would use test points

OpenStudy (anonymous):

but what is the current function because the thing that is confusing me is (1+g^2)

OpenStudy (anonymous):

yeah, im not totally sure about that. im just in calc 1 also. but im pretty sure malevolence was right in saying that it doesn't matter, because you are looking to see if the slope is negative or positive, and 1+g^2 would always be positive, so it would have any effect on the outcome when you are just checking to see if its negative or positive

OpenStudy (anonymous):

but don't I need to take the derivative of the function before I can check to see the relative min or max

OpenStudy (anonymous):

it already gives you f'(x), so you just need to find zeros of f'(x), the check test points inbetween them, and see if it ends up negative or positive. just ignore (1+g^2), because it will always be positive

OpenStudy (anonymous):

did you just get local max x=-3

OpenStudy (anonymous):

x=-2

OpenStudy (anonymous):

he factored it wrong ta go to your other post... you posted this twice i wrote the answers

OpenStudy (anonymous):

the factors should be (2x+6)(x-2)

OpenStudy (anonymous):

ohh, ok yeah in that case, x=-3

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!