According to Darcy’s law for flow through porous media, the velocity is proportional to
Hydraulic gradient
Darcy's law is a fundamental equation used to describe the flow of fluids through porous media, such as soil and rock. It establishes a relationship between the flow rate, the properties of the porous medium, and the driving force causing the flow.
The law, in terms of discharge velocity (\(v\)), is commonly expressed as:
\[v = k \cdot i\]
Where:
From the equation \(v = k \cdot i\), it is clear that for a specific porous medium (where \(k\) is a constant value), the discharge velocity (\(v\)) is directly proportional to the hydraulic gradient (\(i\)). This means that if the hydraulic gradient increases, the flow velocity will increase proportionally, assuming the properties of the medium and the fluid remain constant.
Let's consider the other options provided:
Therefore, according to Darcy's law, the velocity of flow through porous media is proportional to the hydraulic gradient.
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