Determine: 1. The drawdown at an observation well 125 ft from the pumping well at 3 hr after pumping started using the Theis solution. 2. The drawdown at an observation well 125 ft from the pumping well at 3 hr after pumping started using the Cooper-Jacob simplification. 3. For this distance of 125 ft, at what time value in hours does u=0.01?
Determine: 1. The drawdown at an observation well 125 ft from the pumping well at 3 hr after pumping started using the Theis solution. 2. The drawdown at an observation well 125 ft from the pumping well at 3 hr after pumping started using the Cooper-Jacob simplification. 3. For this distance of 125 ft, at what time value in hours does u=0.01?
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![Exercise 4-1 (Problem ?? pp. ??)
The Theis (Eqn. 5.12, p. 162) and Cooper-Jacob (Eqn. 5.54 p. 180) equations can both be used to estimate drawdown for confined aquifer transient problems.
A fully penetrating pumping well flows at 300 gpm in a confined aquifer with transmissivity of 11,500 gpd/ft and storage coefficient of 0.00043.
The two models are:
1. Theis: s(r, t) =
W(u)
4&T
2. Cooper-Jacob: s(r, t) = -0.5772-In(u)]
4πT
where u =
Determine:
T²S
4Tt
1. The drawdown at an observation well 125 ft from the pumping well at 3 hr after pumping started using the Theis solution.
2. The drawdown at an observation well 125 ft from the pumping well at 3 hr after pumping started using the Cooper-Jacob simplification.
3. For this distance of 125 ft, at what time value in hours does u=0.01?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7ea30c95-5f6d-4995-a64b-9bf4d2e42c7f%2Ffdd8867d-928a-4bdc-af16-4ef87e0fb3f5%2F59dkmd5_processed.png&w=3840&q=75)
Transcribed Image Text:Exercise 4-1 (Problem ?? pp. ??)
The Theis (Eqn. 5.12, p. 162) and Cooper-Jacob (Eqn. 5.54 p. 180) equations can both be used to estimate drawdown for confined aquifer transient problems.
A fully penetrating pumping well flows at 300 gpm in a confined aquifer with transmissivity of 11,500 gpd/ft and storage coefficient of 0.00043.
The two models are:
1. Theis: s(r, t) =
W(u)
4&T
2. Cooper-Jacob: s(r, t) = -0.5772-In(u)]
4πT
where u =
Determine:
T²S
4Tt
1. The drawdown at an observation well 125 ft from the pumping well at 3 hr after pumping started using the Theis solution.
2. The drawdown at an observation well 125 ft from the pumping well at 3 hr after pumping started using the Cooper-Jacob simplification.
3. For this distance of 125 ft, at what time value in hours does u=0.01?
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