Which of the following is the surface area of the right cylinder below?
(h is the height of the cylinder, r is the radius of the top) Surface Area = Areas of top and bottom +Area of the side Surface Area = 2(Area of top) + (perimeter of top)* height Surface Area = 2(pi r 2) + (2 pi r)* h
That's the formula I'm using, and my answer isn't a choice.
OK LET ME TRY
Okay. :)
What answer did you get?
I keep getting 622.02 like no matter what.
let me redo it again because i dont get that.. hold on
Alrighty.
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did u get that for that part
I did.
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and this
Yes, I did.
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and this?
Now, I did. Haha.
The only answer even close to that is 169
ok then 169.646*2=339.291
the closest is 169 but thats 500 something which is way off
you need to try and ask the person who gave you this, if there is an error
I don't see my teacher until tomorrow, but I'll ask her. Thank you so much for trying though. :)
your welcome. good luck and sorry :/
No, no! Don't be sorry. Haha. :)
waittttt omg i think that 2(pi r 2) is suppose to be 2(pi r^2)
nope that doesnt work....
The area of the cylindrical wall, \[\large A=Ch\] \[\large A=(2\pi r)(h) \qquad=\qquad (2\pi\cdot9)(2) \qquad=\qquad 36\pi\] The area of the round surface on top,\[\large A=\pi r^2 \qquad=\qquad \pi 9^2 \qquad=\qquad 81\pi\] We have two of these round surfaces,\[\large 2\cdot 81\pi \qquad=\qquad 162\pi\] So our total area is,\[\large 36\pi+162\pi \qquad=\qquad 198\pi\] 622? Woops you were multiplying out the Pi lol :)
try this it gives you 622.035 2πr²+h2πr = 2πr(r+h) so try 2πr(r+h)
@zepdrix is right!!!
Silly mistake, hehe. Happens to all of us XD
i got that formula from http://www.math.com/tables/geometry/surfareas.htm and am not sure where apexwhatt got it from.....
but then i did more research and found the new right formula
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