1) A completely full underground oil reservoir is the shape of a perfectly round disk, similar to an ordinary coin but much, much larger. The disk has radius 400[m] and thickness of 9[m]. If oil is pumped out of the reservoir at a constant rate of 333 liters/second until the reservoir is empty, approximately how long will the pumps have to run to drain the reservoir of its oil? Hint: 1 liter 1,000[cm³]. The volume of a disk is Area * thickness. A) 1[week] B) 1[month] Cj I[year] D) 10[years] E) 100[years]

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1) A completely full underground oil reservoir is the shape of a perfectly round disk, similar to an ordinary
coin but much, much larger. The disk has radius 400[m] and thickness of 9[m]. If oil is pumped out of
the reservoir at a constant rate of 333 liters/second until the reservoir is empty, approximately how long
will the pumps have to run to drain the reservoir of its oil? Hint: 1 liter = 1,000[cm³]. The volume of a
disk is Area * thickness.
A) 1[week]
B) 1[month]
C) I[year]
D) 10[years]
E) 100[years]
Transcribed Image Text:1) A completely full underground oil reservoir is the shape of a perfectly round disk, similar to an ordinary coin but much, much larger. The disk has radius 400[m] and thickness of 9[m]. If oil is pumped out of the reservoir at a constant rate of 333 liters/second until the reservoir is empty, approximately how long will the pumps have to run to drain the reservoir of its oil? Hint: 1 liter = 1,000[cm³]. The volume of a disk is Area * thickness. A) 1[week] B) 1[month] C) I[year] D) 10[years] E) 100[years]
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