Q = A1V1 = A2V2 = pi(.011/2)^2 x 0.14 m/s =pi (0.0071)^2 *V2
V2 = = 0.047 m/s
Per Bernoulli: P1/gamma + .14^2/2g = P2/gamma + .0.047^2/2g
Density of blood, gamma = 1060 kg/m^3
Therefor, the pressure drop is P1-P2 = gamma g x .017391/2g
= .0086955 m^2/s^2 (1060)
= 9.21723 kg/m*s^2 = 9.21723 Pa
Notice two things: 1. the g's cancel out, and 2. Pa = N/m^2
= kg m/s^2/m^2
= kg/m*s^2
The buildup of plaque on the walls of an artery may decrease its diameter from 1.1...
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How its solved
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An artery has a narrow section in which the blood speed is 7.5 cm/s. In the wider part of the artery, the blood speed is 5.0 cm/s. The blood pressure in the wider part is 16 kPa. Calculate the blood pressure (in kPa) in the narrow section, assuming that the height change is zero. The density of blood is 1060 kg/m3. The gravitational field is g = 9.8 N/kg.
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FLUIDS QUESTION
?Blood from a supine patient
flowing through the internal carotid artery is measured to be
42.6 cm/s. The base of the artery measures 4.85 mm and the blood
pressure at this point is
92.56 mmHg. There is an aneurysm in the vessel with a diameter
measuring 16.1 mm. The
density of the patient’s whole blood was determined to be 1.04 x
10
3
kg/m
3
. Assuming
steady-state, inviscid flow (in large diameter vessels) and no
hydrostatic effects,...