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Mathematics 21 Online
OpenStudy (anonymous):

A tree of height y meters has approximately B branches, where B = y − 2. Each branch has approximately n leaves where n = 9B^2 − B. Find the approximate number of leaves of a tree as a function of height. Approximate number of leaves of a tree. I tried 9y^2-37y+38 but it's wrong.

OpenStudy (cruffo):

The answer looks to me ok: \[9(y-2)^2 - (y-2)\] \[9(y^2-4y+4) - y + 2\] \[9y^2-36y+36-y+2\] \[9y^2-37y+38\]

OpenStudy (dumbcow):

hmm yeah that looks good to me too... how do you know it wrong?

OpenStudy (anonymous):

Some one told me that it is only for one branch so you need to multiply it by B (y-2). I did that and got 9y^2B-18y^2-37yB+74y+38B-76 but I doesn't look right.

OpenStudy (anonymous):

I'm doing this on webassign and it tells you if the answer you put in is right or not.

OpenStudy (cruffo):

Ah... \[(y-2)(9y^2-37y+38)\]

OpenStudy (dumbcow):

oh i missed that..."Each branch" ok take answer and multiply by (y-2)

OpenStudy (cruffo):

same here...tricky :)

OpenStudy (anonymous):

Is 9y^2B-18y^2-37yB+74y+38B-76 right?

OpenStudy (cruffo):

too many letters!

OpenStudy (anonymous):

Haha that's why I don't know if I should put that answer in or not.

OpenStudy (cruffo):

\[(y-2)(9y^2-37y+38)\] \[9y^3-37y^2+38y - 18y^2+74y - 76\] gather like terms ..

OpenStudy (anonymous):

hmm I put in 9y^3-55y^2+112y-76 and it's still says it's wrong.

OpenStudy (cruffo):

yah, Idk :(

OpenStudy (cruffo):

what you have there looks ok to me

OpenStudy (anonymous):

Thank you!

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