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Which of the following defines the net f...

Which of the following defines the net filtration pressure (NFP)?

A

BCOP-(GHP+CHP)

B

GHP-(BCOP+CHP)

C

(BCOP+GHP)-CHP

D

(GHP-CHP)+BCOP

Text Solution

AI Generated Solution

The correct Answer is:
To determine the definition of net filtration pressure (NFP), we can break down the components involved in the filtration process in the kidneys. Here’s a step-by-step solution: ### Step 1: Understand the Components 1. **Blood Colloidal Osmotic Pressure (BCOP)**: This is the pressure exerted by proteins in the blood plasma that tends to pull water back into the capillaries. It opposes filtration. 2. **Glomerular Hydrostatic Pressure (GHP)**: This is the pressure exerted by the blood within the glomeruli. It promotes filtration by pushing water and solutes out of the blood and into the Bowman’s capsule. 3. **Capsular Hydrostatic Pressure (CHP)**: This is the pressure exerted by the fluid in the Bowman’s capsule that opposes filtration by pushing back against the fluid being filtered. ### Step 2: Define Net Filtration Pressure (NFP) Net Filtration Pressure (NFP) can be defined as the total pressure that promotes filtration in the kidneys. It is calculated using the following formula: \[ \text{NFP} = \text{GHP} - (\text{BCOP} + \text{CHP}) \] This means that NFP is the glomerular hydrostatic pressure minus the sum of the opposing pressures (BCOP and CHP). ### Step 3: Analyze the Options Now, we can analyze the provided options to find the correct definition of NFP: 1. **Option A**: BCOP - GHP (Incorrect, as BCOP is opposing) 2. **Option B**: GHP - (BCOP + CHP) (Correct, as it correctly accounts for the promoting and opposing pressures) 3. **Option C**: GHP + BCOP (Incorrect, as it does not account for opposing forces) 4. **Option D**: GHP + CHP (Incorrect, as it does not represent the opposing forces correctly) ### Final Answer The correct definition of net filtration pressure (NFP) is given by: \[ \text{NFP} = \text{GHP} - (\text{BCOP} + \text{CHP}) \] Thus, the correct option is **Option B**. ---
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