A cylindrical blood vessel is partially blocked by the buildup of plaque. At one point, the plaque decreases the diameter of the vessel by 73.0%. The blood approaching the blocked portion has speed ?0. Just as the blood enters the blocked portion of the vessel, what is its speed ?, expressed as a multiple of ?0?
Using Continuity equation:
A0*v0 = A1*v1
A1 = Area of vessel during the blocked portion = pi*d1^2/4
d1 = diameter in blocked portion = d0 - 73% of d0 = d0 - 0.73*d0 = 0.27*d0
So,
A1 = pi*d1^2/4 = pi*(0.27*d0)^2/4 = 0.27^2*A0
Now from continuity equation:
v1 = (A0/A1)*v0
v1 = (A0/(0.27^2*A0))*v0
v1 = (1/0.27^2)*v0
v1 = speed of blood when it enters in to blocked portion = 13.72*v0
Thanks have a nice day
A cylindrical blood vessel is partially blocked by the buildup of plaque. At one point, the...
A cylindrical blood vessel is partially blocked by the buildup of plaque. At one point, the plaque decreases the diameter of the vessel by 72.0%. The blood approaching the blocked portion has speed ?0. Just as the blood enters the blocked portion of the vessel, what is its speed ?, expressed as a multiple of ?0?
A cylindrical blood vessel is partially blocked by the buildup of plaque. At one point, the plaque decreases the diameter of the vessel by 70.0%.70.0%. The blood approaching the blocked portion has speed v0.v0. Just as the blood enters the blocked portion of the vessel, what is its speed v,v, expressed as a multiple of v0? v = x v0
1 A cylindrical blood vessel is partially blocked by the buildup of plaque. At one point, the plaque decreases the diameter of the vessel by 70.0%. The blood approaching the blocked portion has speed v0 v 0 . 1) Just as the blood enters the blocked portion of the vessel, what will be its speed in terms of v0 v 0 ? (Express your answer to three significant figures.)
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