As a fluid flows through a tube whose radius steadily decreases from 2.0 to 1.0 cm, what change can be expected if the indicated factor remains constant?
A. If flow rate is constant, then ∆P must increase
B. If flow rate is constant, then ∆P must decrease
C. If ∆P is constant, then R must increase
D. If ∆P is constant, then η must increase
I got this question right because they gave Poiseulle's law in the passage: (Change in Pressure) * (pi * R^4)/(8nL) - so if radius decreases and flow rate is constant then pressure must increase.
As I a reviewing this problem I was thinking about Bernoulli's principle where it states that an increase in velocity will decrease the pressure. If flow rate is constant in this example wouldn't velocity increase as well? (Q = VA) and an increase in velocity will result in a decrease in pressure?
**Edit: the passage is just describing blood flow
A. If flow rate is constant, then ∆P must increase
B. If flow rate is constant, then ∆P must decrease
C. If ∆P is constant, then R must increase
D. If ∆P is constant, then η must increase
I got this question right because they gave Poiseulle's law in the passage: (Change in Pressure) * (pi * R^4)/(8nL) - so if radius decreases and flow rate is constant then pressure must increase.
As I a reviewing this problem I was thinking about Bernoulli's principle where it states that an increase in velocity will decrease the pressure. If flow rate is constant in this example wouldn't velocity increase as well? (Q = VA) and an increase in velocity will result in a decrease in pressure?
**Edit: the passage is just describing blood flow
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