Question:

If hydraulic gradient becomes zero, then discharge will be

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Darcy's Law: \[ \boxed{Q=KiA} \] If \[ \boxed{i=0} \] then \[ \boxed{Q=0.} \]
Updated On: Jul 23, 2026
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The Correct Option is C

Solution and Explanation

According to Darcy's Law, \[ Q=KiA \] where \(Q\) is the discharge, \(K\) is the hydraulic conductivity, \(i\) is the hydraulic gradient, and \(A\) is the cross-sectional area. If the hydraulic gradient is zero, \[ i=0 \] then \[ Q=K(0)A=0. \] Hence, \[ \boxed{\text{Zero}} \] is the correct answer. Therefore, \[ \boxed{(C)} \]
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