v in a large artery (diameter of 7 mm) ieaving the heart as a Newtonian fluid where the effect of viscosity can be ignored. Suppose that the diastolic blood pressure is 135 mmHg at the level of the heart and the blood velocity in the large artery at the heart has a peak value of 0.15 m/s. During an accident the artery is We model blood severed at a point 30.0 cm below the heart, what is the maximum velocity of blood flow from the artery to the surroundings? (The density of blood is 1050 kg/m3.) Select one: O a. 6.13 m/s O b. 0.15 m/s O c. 6.33 m/s O d. 6.23 m/s

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v in a large artery (diameter of 7 mm)
ieaving the heart as a Newtonian fluid where the effect of
We model blood
viscosity can be ignored. Suppose that the diastolic
blood pressure is 135 mmHg at the level of the heart and
the blood velocity in the large artery at the heart has a
peak value of 0.15 m/s. During an accident the artery is
severed at a point 30.0 cm below the heart, what is the
maximum velocity of blood flow from the artery to the
surroundings? (The density of blood is 1050 kg/m3.)
Select one:
O a. 6.13 m/s
O b. 0.15 m/s
O c. 6.33 m/s
O d. 6.23 m/s
Transcribed Image Text:v in a large artery (diameter of 7 mm) ieaving the heart as a Newtonian fluid where the effect of We model blood viscosity can be ignored. Suppose that the diastolic blood pressure is 135 mmHg at the level of the heart and the blood velocity in the large artery at the heart has a peak value of 0.15 m/s. During an accident the artery is severed at a point 30.0 cm below the heart, what is the maximum velocity of blood flow from the artery to the surroundings? (The density of blood is 1050 kg/m3.) Select one: O a. 6.13 m/s O b. 0.15 m/s O c. 6.33 m/s O d. 6.23 m/s
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