2. Blood with a hematocrit of 45% flows through a 10 micrometer diameter tube. Flow is directly proportional to the pressure difference across the tube and inversely proportional to the apparent viscosity of blood. Compare the actual pressure difference across the tube with the pressure difference necessary to provide the same flow if the apparent viscosity in the tube remained the same as the apparent viscosity in a very large tube. Discuss implications of the Fahraeus-Lindqvist effect on the work of the heart.
They will be decrease in apparent viscosity that occurs when blood flow through a tube of smaller diameter.In large tube as radius increases it will reduce resistance in turn viscosity decreases.flow only occur when a pressure difference exits .
A decrease in apparent viscosity as the vessel diameter decreases also occurs. Erythrocytes move over to the centre of the vessel ,leaving only plasma near the wall of vessel thus it lower the effect viscosity of whole blood ,reduce in flow resistance within capillary.
2. Blood with a hematocrit of 45% flows through a 10 micrometer diameter tube. Flow is...
A.) The blood low out of the heart is about 83 mL/sec. Assuming that the blood flows equally through all capillaries, estimate the blood flow through each capillary. B.) The blood pressure difference across a capillary is 20 mmHg. Assuming that a capillary is about 7um in diameter on average, and that the viscosity of blood is 0.04 poise, calculate the theoretical length of a capillary. C.) The length of a capillary can be measure directly with a microscope and...
Blood flow is 83 mL/sec through each capillary. B.) The blood pressure difference across a capillary is 20 mmHg. Assuming that a capillary is about 7um in diameter on average, and that the viscosity of blood is 0.04 poise, calculate the theoretical length of a capillary. C.) The length of a capillary can be measure directly with a microscope and it usually ranges from 0.3 to 1.0 mm. Let us assume that the average length of a capillary is 0.65...
Water flows through a horizontal tube of diameter 2.6 cm that is joined to a second horizontal tube of diameter 1.1 cm. The pressure difference between the tubes is 7.7 kPa. Find the speed of flow in the first tube.
Water flows through a horizontal tube of diameter 2.0 cm that is joined to a second horizontal tube of diameter 1.0 cm. The pressure difference between the tubes is 15 kPa. The density of water is 1000 kg/m. Treat the water as an ideal fluid. Find the speed of flow in the first tube. 1.41 m/s 1.73 m/s 2.00 m/s 1.00 m/s
In hemodynamics, blood flow through the cardiovascular system can be modeled as an electric circuit in which the blood serves as electricity, the blood vessels as resistive wires, and the heart as a battery (see Figure 1). Figure 1 Cardiovascular circuit model Ohm’s law states that the voltage drop ΔV across each element, the current I flowing through it, and its electrical resistance R are related by ΔV = IR. In a blood vessel, pressure difference between one vessel and...
Please provide a clear solution for the above example. The correct answer is provided. Blood Flow in an Artery (20%) Blood (assume μ-4.5 × 10-5 lbs ft-2, SG-1.0) flows through an artery in the neck of a giraffe from its heart to its head at a rate of 2.5 × 10-4 ft3 s-1 as illustrated in Figure 2. Assume the length of the artery is 10 feet with a constant diameter of 0.20 inches. If the pressure at the beginning...
During typical urination, a man releases about 400 mL of urine in about 30 seconds through the urethra, which we can model as a tube 4.0 mm in diameter and 20 long. Assume that urine has the same density as water, and that viscosity can be ignored for this flow. Part A What is the flow speed in the urethra? Part B If we assume that the fluid is released at the same height as the bladder and that the fluid is at rest...
Fluid originally flows through a tube at a rate of 130 cm3/s. To illustrate the sensitivity of flow rate to various factors, calculate the new flow rate (in cm3/s) for the following changes with all other factors remaining the same as in the original conditions. (a) Pressure difference increases by a factor of 1.30. cm3/s (b) A new fluid with 3.00 times greater viscosity is substituted. cm3/s (c) The tube is replaced by one having 4.00 times the length. cm3/s...
4.) Air flows through a 5 cm diameter tube with a speed vo 2 m/s and pressure Po 2 atm. The tube narrows to a diameter of 1 cm. A tube, partially filled with water, connects the wide and narrow sections. 1.2 kg/m The density of air is p h water (a.) What is the air speed in the narrow tube, vi? (b.) What is the pressure in the narrow tube, P1? Express your answer to the nearest 0.1 kPa....
Please Explain Why the correct answer is correct 3. Blood flows through an artery with a partial blockage, which narrows the diameter of the blood vessel for a small segment of the total length. How does the pressure in the narrow portion of the blood vessel compare to the pressure just before the partial blockage? Assume that frictional effects have a negligible impact on the situation. a. The pressure is higher in the narrow portion b. The pressure is the...