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OpenStudy (abbie):
OpenStudy (abbie):
hartnn (hartnn):
lets do 18th first, its easier
Surface Area of Sphere
\(\Large = 4\pi r^2\)
here, r = 60 is given,
just plug in!
hartnn (hartnn):
keep \(\pi\) as \(\pi\) only
hartnn (hartnn):
for the 17th , use these formula
\(\Large V_{prism} = l wh\)
\(\Large V_{pyramid} =\dfrac{ lwH}{3}\)
l = 24, w = 3, h = height of prism = 12
H = height of pyramid = 21
then add the 2 volumes
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OpenStudy (ranga):
|dw:1400907139947:dw|
OpenStudy (abbie):
@stastaoh sorry i already did 18 juat didnt notice I put it
hartnn (hartnn):
ok, so use the formulas i gave you, for 17th
OpenStudy (abbie):
yeah I drew that in my notebook so do i calculate the volume of the rectangular prism first?
hartnn (hartnn):
yes
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hartnn (hartnn):
you can calculate any volume first, prism volume is easier
OpenStudy (abbie):
864
OpenStudy (abbie):
what do I do next?
hartnn (hartnn):
calculate volume of pyramid
V = lwH/3
l =24
w=3
H=21
OpenStudy (abbie):
504
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hartnn (hartnn):
good, the volume of composite figure would be the sum of these 2 volumes
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hartnn (hartnn):
i can try :)
OpenStudy (abbie):
aright thnx ill post them in a sec
OpenStudy (abbie):
OpenStudy (abbie):
hartnn (hartnn):
22 :
just check the ratio of sides
is 4/24 = 3/18=16/96
if all those 3 ratios are equal, then 2 figures are similar
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OpenStudy (abbie):
they arent
OpenStudy (abbie):
?
hartnn (hartnn):
they are
4/24 = 1/6
3/18 = 1/6
16/96 = 1/6
OpenStudy (abbie):
oh sorry
OpenStudy (abbie):
my first choice was 1:6 so is that correct?
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hartnn (hartnn):
yes!
"ys, 1:6" is correct :)
for 24, scale factor is ratio of sides
which is cube root of ratio of volumes
\(\Large S = \sqrt[3]{\dfrac{1331}{85184}}=...\)
use calculator.
OpenStudy (abbie):
ok 11/44
hartnn (hartnn):
which is 1/4 :)
OpenStudy (abbie):
correct?
hartnn (hartnn):
correct!
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OpenStudy (abbie):
kk well thnx again for explaining them to me I really appreciate your help :)