http://prntscr.com/b6x5p6 7 I got v=414.7 http://prntscr.com/b6x5ug 9 I got V=123 in terms of pi SA=81 in terms of pi http://prntscr.com/b6x62n 6 I got 48 http://prntscr.com/b6x6hf 4. I got LA=28 terms of pi and SA=36 in terms of pi Are these correct?
@jim_thompson5910
As for the two questions I need help with, here they are. http://prntscr.com/b6x6q5
what is the volume of the first one without the roof?
Wouldn't it be 14x35x8?
The answer you got for #7 is incorrect
correct, now what is the area of a triangle?
@jim_thompson5910 That's the only one? If so, what did I do wrong? @zzr0ck3r Well, I know the base is 14, but I'm not too sure how to find the height.
well how tall is the building and how tall is it when you remove the roof? What is the difference?
I haven't checked the others yet. Please only post one question per thread. To avoid confusion and clutter
Sorry haha. I figured it would be easier this way. No problem, though.
@Kikuo do you see the height of the triangle must be 2?
No, I don't.
|dw:1463890849154:dw|
It's hard to see from the diagram... but perhaps they mean the diagonal is 10 feet? Just an idea...
Oh hi there! Hold on let me look.
I thought it meant the height was 10
Has your class covered the Pythagorean theorem? Like a^2 + b^2 = c^2? If you haven't then just ignore my idea. : )
so the triangle height is 2 so we have (1/2)2*14+14*8*35
Yes! That sounds like the easiest way. I assume I use that to find the height. : )
Question, where did the 14x8x35 come from? I assume that's the full volume, yes?
err (1/2)2*35*14+14*8*35
I'm a bit confused about what you're doing. Though, I did get the answer as you did for the height.
yeah maybe ignore me, I was reading the thing wrong I think
Alright, so what do we do?
@zzr0ck3r
depends on what 10 is. I can't tell from the picture.
Ten is the side of the base @zzr0ck3r
6,7 and 9(V) are wrong.
@Sachintha 4 is correct? What did I do wrong for the other ones?
Yes 4 is correct. 9(V) should be 121.5 so it's 122. For the rest you seem to have the formula wrong.
6. Volume of square pyramid = \(\large a^2\Large\frac{h}{3}\) 7. Volume of cone = \(\large\pi r^2\Large\frac{h}{3}\)
For 8, find the area of the gable wall and multiply with the length of the house to get the volume of it. For 10, get r for the SA and substitute it for formula of volume. \(\large49\pi=4\pi r^2\) \(\large\quad\; r =\Large\frac{7}{2}\) \(\begin{array}{ccc}\therefore &Volume~of~sphere &=&\Large\frac{4}{3}\pi r^2\\&&=&\Large\frac{4}{3}\pi(\frac{7}{2})\end{array}\)
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