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Answer 1 · 2018-02-22T02:16:51

#24501.42# #"units"^3#

The volume of a cylinder is given by

#πr^2h#

with #r# as the radius, and #h# as the height.

Here #π# is #3.14# as stated in the question. Identify the radius and height:

#r=17#

#h=27#

Plug into the formula:

#3.14*17^2*27=24501.42#

The answer is #24501.42# #"units"^3#.

Answer 2 · 2018-02-22T02:18:25

#24,513.84# #m^3#

If we know the diameter of the cylinder is #34m#, we divide by #2# to get the radius.

#34/2# is #17#, so our radius is #17#.

The formula to find the area of a circle is #πr^2#.

#17^2# is #289#. #289 xx π# is approximately #907.92#.

We know the height of the cylinder is #27m#, so we multiply the area of the circle by the height (#907.92 xx 27#), giving us #24,513.84# #m^3#.

Answer 3 · 2018-02-22T02:25:31

#V="24501.42 m"^3"#

The formula for the volume of a cylinder is:

#V=pir^2h#,

where #pi# is #3.14# (according to the diagram), #r# is the radius (1/2 diameter), and #h# is the height.

The diagram shows the diameter of the top and bottom of the cylinder. The radius is half the diameter:

#r=1/2d#

#r=1/2(34"m")="17 m"#

The height #(h)# of the cylinder is #"27 m"#.

Plug the known values into the equation and solve for volume.

#V=(3.14)(17"m")^2(27"m")#

#V=(3.14)(289"m"^2)(27"m")#

#V="24501.42 m"^3"#