Question

help ss below

Answer 1

@darkknight

Answer 2

@mrmudd183

Answer 3

i can give u da um.....formula

Answer 4

i have the formula . . .i need help answering the question

Answer 5

well...umm.....wht u need help wit

Answer 6

finding the volume woman look at the question .

Answer 7

ohh...lol

Answer 8

lmao

Answer 9

there are 4 BASIC steps

1) find the volume of the WHOLE cylinder

2) find the volume of the cone

3) find the volume of the hemisphere

4) execute this:

\[ \text{Volume of cylinder}-(\text{volume of cone}+\text{volume of hemisphere}) \]

its just formulas so not worth writing them down -- can you work it out?

Answer 10

i have the formulas written down .

Answer 11

@snowflake0531 can u help me

Answer 12

im so confused on wht u stuck on

Answer 13

Uhhh do what Flor said
"\({Volume ~of~ cylinder}-(\text{volume of cone}+\text{volume of hemisphere})\)"
You said that you have the formulas
For the cylinder, you have height and radius, you should be able to find that
For the cone, the height is 24-6, and the radius is 6
For the sphere it's half of the sphere volume, and radius is 6

With those, plug it into the formulas, and do the subtract and adding

Answer 14

First you need to figure out the volume of the cylinder, then you have to remove the volume of the cone and the hemisphere,
\(V_\text{cylinder}=\pi r^2h\)
\(V_\text{cone}=\dfrac{1}{3}\pi r^2h\)
\(V_\text{hemisphere}=\dfrac{2}{3}\pi r^3\)
simply put these together
\(\pi r^2h-(\dfrac{1}{3}\pi r^2h + \dfrac{2}{3}\pi r^3)\)

so simply plug it in and solve it,
\(\pi (6)^2(24)-(\dfrac{1}{3}\pi (6)^2(24) + \dfrac{2}{3}\pi (6)^3)\)
which gives you,

\(V_\text{object}=1357in^3\)

Answer 15

the volume of the cylinder is (pi (3.14) r^2) h=b times h

Answer 16

ohh ok i think i undertsand it now

Answer 17

The equations simplified:
\(2714-(905+452)\)

which again, gives you \(1357\)

Answer 18

1) find the volume of the WHOLE cylinder

\[v= \pi r^2 \times h\]
\[v= 3.14 \times 6^2 \times 24\]
\[ v \approx 2713 \]

2) find the volume of the cone
\[ v= \pi r^2 \frac{h}{3}\]
\[ v= 3.14 \times 6^2 \frac{24}{3} \]
\[ v=904.3 \]
3) find the volume of the hemisphere
\[ v = \frac{2}{3} \times \pi \times r^3 \]
\[ v=\frac{2}{3}\times 3.14 \times 6^3 \]
\[ v=452.2 \]
4) execute this:

\[ 2713-(904.3+452.2)\]

Answer 19

i got 1356.5

Answer 20

Which rounds to 1357, as `I stated already`.

Answer 21

ty

Answer 22

You're welcome.