Question: these questions 9 10. i : Write the equation used to define and calculate net filtration pressure (NFP). You may use words f Write a
these questions
9 10. i : Write the equation used to define and calculate net filtration pressure (NFP). You may use words f Write a sentence or two exp or the standard symbols for the terms of the equation. In 11a and 11c below you are asked to calculate a numerical value for net filtration pressure first at the afferent end of the glomerular capillaries (11a) and then at the efferent end of the glomerular capillaries (11b). In 1le you are asked to average these two pressures to determine the average net filtration pressure across all of the glomerular capillaries. Don't forget to include units with your answer. a. At the afferent end of the glomerular capillaries: glomerular capillary blood (hydrostatic or hydraulic) pressure is 60 mm Hg; hydrostatic (hydraulic) pressure in Bowman's capsule is 15 mm Hg; colloid osmotic pressure of blood in the glomerular capillaries at the afferent end is 21 mm Hg; and colloid osmotic pressure in Bowman's capsule is 0 mm Hg. Please show your work. Does your answer to the above question indicate that filtration or reabsorption is occurring across the glomerular capillaries at their afferent end? At the efferent end of the glomerular capillaries: glomerular capillary blood (hydrostatic or hydraulic) pressure is 58 mm Hg; hydrostatic (hydraulic) pressure in Bowman's capsule is 15 mm Hg; colloid osmotic pressure of blood in the glomerular capillaries at the efferent end is 33 mm Hg; and colloid osmotic pressure in Bowman's capsule is 0 mm Hg. Please show your work. Does your answer to the above question indicate that filtration or reabsorption is occurring d. across the glomerular capillaries at their efferent end? _ What is the average net filtration pressure across the glomerular capillaries in the above 2 problems? Show your work and include units. laining why colloid osmotic pressure in the glomerular capillaries is greater at the efferent end than at the afferent endStep by Step Solution
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