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8
volunteer
mhm.
8,595
1,661
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student
I
8,595
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student
what you
8,595
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student
OK, let's go through it. So basically for B, what they did is they did V equals pi R2H and it just did.
8,595
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student
12 pi equals pi R2H and is divided the pi on both sides. So the formula for B was R2H
8,595
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student
equals 12.
8,595
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volunteer
Same thing that you did, really. Uh.
8,595
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volunteer
I don't really see any difference. Yours just says H equals 12 overr 2.
8,595
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volunteer
but
8,595
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volunteer
OK
8,595
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student
So when they say they want a formula that relates H and R, do they mean that they want the HNR to be on one side, basically.
8,595
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volunteer
Well, I, I, I think both answers
8,595
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volunteer
are correct
8,595
1,673
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student
OK
8,595
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volunteer
I
8,595
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[]
volunteer
find a formula that relates the height and the radius. Yours did that, and theirs does. I mean, both of them are really saying the same thing.
8,595
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student
Uh
8,595
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volunteer
They're the same equation that's written a little differently.
8,595
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[]
volunteer
One says 12 equals hr squared and yours, we just decided.
8,595
1,679
[]
volunteer
you know, to say that H equals 12 over r squared. So I, I would assume that either answer would be acceptable.
8,595
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volunteer
I, I thought this answered it a little more directly by just solving for H, but
8,595
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student
OK. Yes, it's OK. And then for C, they did um
8,595
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student
instead of what we did, we, we looked at the volume. They never really look at the volume here like yet what they did was they did a equals pi k and then the um, they changed the art.
8,595
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student
to 12/8.
8,595
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student
and it is said that the area was 12 over h. So they then
8,595
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[]
volunteer
Well, OK, so
8,595
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[]
volunteer
um,
8,595
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student
at your age
8,595
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volunteer
they're, they're, they're basically putting in the constant right there. They they just decided
8,595
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student
Yeah right there
8,595
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[]
volunteer
to put it right there
8,595
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volunteer
Again, any, anybody that would take off for what
8,595
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volunteer
you answered here
8,595
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[]
volunteer
would be way off mark, I think.
8,595
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volunteer
They didn't say, you know, they did.
8,595
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[]
volunteer
Anyhow
8,595
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volunteer
I find
8,595
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volunteer
the V over h to be a little more
8,595
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student
Yeah.
8,595
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volunteer
bright, but if you wanted to plug in the constant, you could right away and
8,595
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volunteer
with equivalent, in my opinion.
8,595
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volunteer
So.
8,595
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volunteer
hopefully
8,595
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volunteer
whoever looks at, you know, grading stuff like this, if you're writing it out, says, yeah, that's right.
8,595
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volunteer
So
8,595
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student
OK
8,595
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[]
volunteer
OK
8,595
1,707
[]
student
Yeah, and then the answer was right for uh
8,595
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volunteer
So I don't think it's reasonable to expect to get the answer.
8,595
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student
and, but for like part E, what do you say?
8,595
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volunteer
Well, what, what I was saying there
8,595
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[]
volunteer
is
8,595
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[]
volunteer
I'm kind of repeating, but
8,595
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volunteer
I just stepped back from it and looked at your answers.
8,595
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volunteer
What does it mean about the cylinder?
8,595
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[]
volunteer
Um,
8,595
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[]
volunteer
the rate says that
8,595
1,717
[]
volunteer
the area must be increasing.
8,595
1,718
[]
volunteer
at a because the height is decreasing to give a constant volume.
8,595
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volunteer
So,
8,595
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volunteer
all I'm saying is, if the volume is to remain constant of the cylinder.
8,595
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volunteer
and the height is
8,595
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volunteer
decreasing
8,595
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volunteer
then
8,595
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volunteer
the area must be increasing.
8,595
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volunteer
And we computed it as 4 pi over 3 square meters.
8,595
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volunteer
per hour
8,595
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student
OK
8,595
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volunteer
That would be what I would say, write a sentence to explain what the **** found in DADT means about the cylinder. It just means
8,595
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volunteer
clearly, if you have a
8,595
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volunteer
constant volume
8,595
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volunteer
and your height is decreasing, then your cross-sectional area must be increasing.
8,595
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student
Right
8,595
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student
So, basically, if I think about it like visually, in the cylinder as like since the volume is staying the same, it's constant, but then since the height is like um
8,595
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student
is decreasing, right?
8,595
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volunteer
Yeah, and so the whole thing is getting fat, right? Because this thing
8,595
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student
It's basically in squished, right? But the area is increasing.
8,595
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student
Yeah
8,595
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volunteer
exactly. If you sat on it, you're exactly right that you're thinking right. If you sat on it, what would happen? It would squish and it would get wider, right?
8,595
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student
Right
8,595
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volunteer
So,
8,595
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volunteer
that you can say that exact kind of thing in your explanation I'd give it a 5 out of 5, you know.
8,595
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student
Mhm
8,595
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volunteer
Anyhow
8,595
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volunteer
one thing I always have a problem with is
8,595
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volunteer
teachers and our students who think that the book is always the correct right answer.
8,595
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volunteer
you know.
8,595
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volunteer
Sometimes it's in a different way or a different form.
8,595
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volunteer
uh, you know, it's not exactly the same ex written down. I mean, it, it's not, that's really not what's important. And the importance is that you get to the same answer with logic.
8,595
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volunteer
So
8,595
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student
Right
8,595
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[]
volunteer
get hung up. Oh, the book says this, you know, well.
8,595
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volunteer
it, it's OK
8,595
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[]
volunteer
There's other ways to say it.
8,595
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student
Right
8,595
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volunteer
All right
8,595
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student
OK
8,595
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volunteer
Well, I hope you do well and you got an exam coming, right?
8,595
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student
Right. It's on tomorrow.
8,595
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volunteer
All right. Well
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