L (a) The heart pumps blood into the aorta at a rate of 4 the aorta's diameter is 2.1 cm. Calculate the average speed of blood if min V blood = cm S (b) The aorta branches many times until the blood finally reaches the smallest branch: the capillaries. Each capillary has an average diameter of 6.9 μm and the blood slows down to 0.5 the number of capillaries in the body. Does this answer look reasonable? mm Calculate . S n = caps capillaries (c) For what duration of time is a red blood cell in a capillary if the average capillary length is 1 mm? t = (d) Why does the blood need to flow much slower through the capillaries than the aorta? ○ A. The capillaries are thin and might burst. ○ B. There must be sufficient time for the exchange of substances to occur across the cell membrane of the capillaries. O C. There is a smaller cross-sectional area. ○ D. None of these.

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Chapter14: Fluid Mechanics
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Problem 107AP: (a) Convert normal blood pressure readings of 120 over 80 mm Hg to newtons per meter squared using...
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L
(a) The heart pumps blood into the aorta at a rate of 4
the aorta's diameter is 2.1 cm.
Calculate the average speed of blood if
min
V blood
=
cm
S
(b) The aorta branches many times until the blood finally reaches the smallest branch: the capillaries.
Each capillary has an average diameter of 6.9 μm and the blood slows down to 0.5
the number of capillaries in the body. Does this answer look reasonable?
mm
Calculate
.
S
n
=
caps
capillaries
(c) For what duration of time is a red blood cell in a capillary if the average capillary length is 1 mm?
t =
(d) Why does the blood need to flow much slower through the capillaries than the aorta?
○ A. The capillaries are thin and might burst.
○ B. There must be sufficient time for the exchange of substances to occur across the cell
membrane of the capillaries.
O C. There is a smaller cross-sectional area.
○ D. None of these.
Transcribed Image Text:L (a) The heart pumps blood into the aorta at a rate of 4 the aorta's diameter is 2.1 cm. Calculate the average speed of blood if min V blood = cm S (b) The aorta branches many times until the blood finally reaches the smallest branch: the capillaries. Each capillary has an average diameter of 6.9 μm and the blood slows down to 0.5 the number of capillaries in the body. Does this answer look reasonable? mm Calculate . S n = caps capillaries (c) For what duration of time is a red blood cell in a capillary if the average capillary length is 1 mm? t = (d) Why does the blood need to flow much slower through the capillaries than the aorta? ○ A. The capillaries are thin and might burst. ○ B. There must be sufficient time for the exchange of substances to occur across the cell membrane of the capillaries. O C. There is a smaller cross-sectional area. ○ D. None of these.
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