Assuming the laminar flow across the filter, the rate of filtration (dVf/dt) can be expressed as a function of pressure drop Dp by the modified D'Arcy's equation as (where A is the area of filtering surface, K is the D'Arcy's filter cake permeability and Lis the thickness of the filter cake)-A-(1/A) dVf/dt = Δp/μ(L/K)B-dVf/dt = (1/A)Δp/μ(L/K)C-(1/A) dVf/dt = Δp/μ LKD-dVf/dt = (1/A)Δp/μ LK-A-(1/A) dVf/dt = Δp/μ(L/K)

Question

Assuming the laminar flow across the filter, the rate of filtration (dVf/dt) can be expressed as a function of pressure drop Dp by the modified D&#39;Arcy&#39;s equation as (where A is the area of filtering surface, K is the D&#39;Arcy&#39;s filter cake permeability and Lis the thickness of the filter cake)-A-(1/A) dVf/dt = &Delta;p/&mu;(L/K)B-dVf/dt = (1/A)&Delta;p/&mu;(L/K)C-(1/A) dVf/dt = &Delta;p/&mu; LKD-dVf/dt = (1/A)&Delta;p/&mu; LK-A-(1/A) dVf/dt = &Delta;p/&mu;(L/K)

APTITUDE CRACK · Accepted Answer

The correct option is  A (1/A) dVf/dt = &Delta;p/&mu;(L/K) No answer description is available.

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Q1: Assuming the laminar flow across the filter, the rate of filtration (dV_f/dt) can be expressed as a function of pressure drop Dp by the modified D'Arcy's equation as (where A is the area of filtering surface, K is the D'Arcy's filter cake permeability and Lis the thickness of the filter cake)

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Downstream Processing

Q1: Assuming the laminar flow across the filter, the rate of filtration (dVf/dt) can be expressed as a function of pressure drop Dp by the modified D'Arcy's equation as (where A is the area of filtering surface, K is the D'Arcy's filter cake permeability and Lis the thickness of the filter cake)

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For help Students Orientation Mcqs Questions

Q1: Assuming the laminar flow across the filter, the rate of filtration (dV_f/dt) can be expressed as a function of pressure drop Dp by the modified D'Arcy's equation as (where A is the area of filtering surface, K is the D'Arcy's filter cake permeability and Lis the thickness of the filter cake)

For help Students Orientation
Mcqs Questions