The volume of water (in liters) in a reservoir after t hours is given by the function V(t) for 0 < t < 10. The graph of the derivative V'(t) is shown below. V'(t) 2 6 -2 -4 After 10 hours, the volume of water in the tank was 51. What was the volume of water in the at t = 0? (Hint: Note that there was more water at the start than at the end.)

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The volume of water (in liters) in a reservoir after t hours is given by the function V(t) for
0 <t < 10. The graph of the derivative V'(t) is shown below.
4
V'(t)
6
-2
-4
After 10 hours, the volume of water in the tank was 51. What was the volume of water in the tank
at t = 0? (Hint: Note that there was more water at the start than at the end.)
2.
Transcribed Image Text:The volume of water (in liters) in a reservoir after t hours is given by the function V(t) for 0 <t < 10. The graph of the derivative V'(t) is shown below. 4 V'(t) 6 -2 -4 After 10 hours, the volume of water in the tank was 51. What was the volume of water in the tank at t = 0? (Hint: Note that there was more water at the start than at the end.) 2.
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