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Suppose the evaporation rate of water in...

Suppose the evaporation rate of water in a lake is given by the equation `E=((T_(a)-T_(b))/(700)-(V)/(T_(w)))/(h^(4))`, where E is the evaporation rate in gallons/day. `T_(a)` is the air temperature, `T_(d)` is the dew point temperature, V is the volume of water in the table, `T_(w)` is the water temperature, and h is the number of hours the water is exposed to sunlight. Which of the following expresses `T_(w)` in terms `T_(a), T_(b), V, E, and h`?

A

`T_(w)=(Eh^(4))/((T_(a)-T_(b))V)`

B

`T_(w)=(700)/(T_(a)-T_(d)-Eh^(4)V)`

C

`T_(w)=(V^(4)(T_(a)-T_(b)))/(Eh^(4))`

D

`T_(w)=(V)/((T_(a)-T_(d))/(700)-Eh^(4))`

Text Solution

Verified by Experts

The correct Answer is:
D
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