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.
The answer looks to me ok: \[9(y-2)^2 - (y-2)\] \[9(y^2-4y+4) - y + 2\] \[9y^2-36y+36-y+2\] \[9y^2-37y+38\]
hmm yeah that looks good to me too... how do you know it wrong?
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.
I'm doing this on webassign and it tells you if the answer you put in is right or not.
Ah... \[(y-2)(9y^2-37y+38)\]
oh i missed that..."Each branch" ok take answer and multiply by (y-2)
same here...tricky :)
Is 9y^2B-18y^2-37yB+74y+38B-76 right?
too many letters!
Haha that's why I don't know if I should put that answer in or not.
\[(y-2)(9y^2-37y+38)\] \[9y^3-37y^2+38y - 18y^2+74y - 76\] gather like terms ..
hmm I put in 9y^3-55y^2+112y-76 and it's still says it's wrong.
yah, Idk :(
what you have there looks ok to me
Thank you!
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