Mathematics
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OpenStudy (mathlegend):
Solve for h: 2πrh + 2πr^2 = S
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OpenStudy (mathlegend):
@Hero
hero (hero):
Did you see my reponse to the previous question you posted?
OpenStudy (mathlegend):
Let me check it.
hero (hero):
Anyways for this problem, subtract \(2πr^2\) from both sides. Let me know what you get afterwards.
OpenStudy (mathlegend):
2πrh=S-2πr^2
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OpenStudy (mathlegend):
?
OpenStudy (zzr0ck3r):
right now solve for h
hero (hero):
Okay, good. Now divide both sides by \(2πr\). Let me know what you get
hero (hero):
@zzr0ck3r, he has to understand the process first. saying "now solve for h" probably means nothing to him
OpenStudy (zzr0ck3r):
yeah, im on te phone. I noticed that after I said it....
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OpenStudy (mathlegend):
h=S- (I don't know what goes next becuase I'm left with the exponent by itself.)
hero (hero):
Hint: You will be left with a fraction on the right side after dividing both sides by \(2πr\)
hero (hero):
Your left side looks good so far.
OpenStudy (mathlegend):
Yeah but I get... \[\frac{ 2πr^2 }{ 2πr }\]
hero (hero):
What happened to the S ?
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hero (hero):
That doesn't disappear
OpenStudy (mathlegend):
S-\[\frac{ 2πr^2 }{ 2πr}-S\]
hero (hero):
You have to divide the entire right side by \(2πr\), not just \(2πr^2\)
OpenStudy (mathlegend):
ok
OpenStudy (mathlegend):
\[\frac{ S-2πr^2 }{ 2πr}\]
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hero (hero):
\[h = \frac{S - 2\pi r^2}{2 \pi r}\]
hero (hero):
Good job
OpenStudy (mathlegend):
Thanks @Hero
hero (hero):
Do you want to discuss the other question?
OpenStudy (mathlegend):
Yeah.
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OpenStudy (mathlegend):
A=2πpw
hero (hero):
I pinged you to the question