The flow (in cm /s ) of blood from an artery into a small capillarycan be modeled byста?.2F(x, y, z) =4У — 2for constant c> 0, where x is the diameter of the capillary, y is thepressure in the artery, and z is the pressure in the capillary. Computerate of change of the flow ofblood with respect toi) the diameter of the capillaryii) the capillary pressure

Name: The flow (in cm /s ) of blood from an artery into a small capillaryca
Uploaded: 2024-03-20T06:56:55.000Z
Channel: Bartleby
Description: The flow (in cm /s ) of blood from an artery into a small capillarycan be modeled byста?.2F(x, y, z) =4У — 2for constant c> 0, where x is the diameter of the capillary, y is thepressure in the artery, and z is the pressure in the capillary. Computer

F(x,y,z)=cπx24y-zx=diameter of capillaryy=pressure in the arteryz=pressure in…

Answered: 3 The flow (in cm³ /s ) of blood from…

Engineering

Mechanical Engineering

3 The flow (in cm³ /s ) of blood from an artery into a small capillary can be modeled by

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

The laminar flow of a fluid with a constant viscosity, 4, inside a channel is governed by the following boundary value problem (strong form): d'u dp for y E (0, h) "dy dr u = 0 at y = 0 and y = h vhere u is the fluid velocity and is the pressure drop in the direction of the flow. a) Derive the weak form of the boundary value problem described above.
The velocity distribution in a 0.02 m diameter horizontal pipe conveying carbon tetrachloride (specific gravity = 1.59, absolute viscosity = 9.6 x 10-6 Pa sec) is given by the parabolic equation: v(r)=0.01(0.12- r?), where v(r) is the velocity in (m/s) at a distance r in (m) from the pipe center. What is discharge? O a. 3.13 x-8 m3/s O b. None of the mentioned O c. 1.047 x 108 m3/sec O d. 4.97 x 109 m3/sec
cylindrical syringe is filled with oil and the density is 0.855 g/cm3. (a)What is the pressure of the oil that is touching the plunger? Give your answer in Pascals (Pa). use Bernoulli’s equation and the equation of continuity to solve this. b)Find the volumetric flow rate of the oil coming out of the syringe, incm3/s
1. The deformation of the fluid will continue as long as the 2. When designing gates, vessels, dams or other bodies that are submerged in a liquid, it is important not only to estimate the - 3. The surface tension is the tensile force per -- in any direction along the surface the surface tension. 4. The value of - specifies whether the fluid can be assumed compressible or incompressible. 5. Archimedes' principle indicates- 6. A truck is filled with gasoline. If the container (tank) on the truck undergoes a - - is applied. - but also to specify its location on the body. then the liquid surface will begin to rotate clockwise about the center of the container and will eventually maintain a fixed tilted position.
A nozzle is designed to move a liquid from V1 velocity to V2 in a linear fashion. The linear relationship here is V = ax + b and a and b are constant. As the flow is constant with V1 = 10 m / s at x1 = 0 and V2 = 25 m / s at x2 = 1m; a) local (local) acceleration, b) Convective acceleration (convective acceleration), c) Determine the acceleration of the liquid at the points x1 = 0 and x2 = 1 m.
Based on the fiqure below, how much water is stored after 25 minutes in each of the tanks? How long will it take to fill the tanks completely provided that the volume of tank (a) is 60 m3 and tank (b) has a volume of 96 m3? Assume the density of water is 1000 kg/m3. Show all your work. 4kg/s 4kg/s 1kg/s (а) (b)
At a point in a pipe that lay flat ノ water in the pipe flows at a speed of 9.0 mls and has 6-40x 104 Pa a gaoge pressure is Find the gauge pressure at point 2 of pipe that lower than the first point 8.0 m and the cvoss - se ctional| area of the pipe is double of first point . Answer [1.52x105 Pa]
B) The laminar flow velocity profile in pipe for Newtonian fluid is given by: ux = 2ū [1-(2)²], where us is point velocity at any radial position (r). Use the above relation to find the Ux expression for velocity gradient at the pipe wall.
= Water flows into a tank and out through another pipe, as shown in the figure below. The water in the tank has a surface area, Asur f 5.6 m². At the bottom of the tank there is a door inclined at an angle = 25 degrees with respect to the horizontal. The door has a length L = 1.1 m and a width w=1 m (out of the page). The flowrate into the tank is Q₁ (t) flowrate out is Qo(t) = 0.05 m³/s At time t = Asurf = 0.26 m³/s and the 0, the water has a depth ho = 2.5 m. The density of water is p = 1000 kg/m³. Ө h(t) Qout
pls ans asap Water flows at 0.07 cubic meter per second through a pipe. A horizontal venturi meter with throat diameter of 150-mm was used to measure the velocity inside the pipe. Based on manometer reading, the differential gauge is deflected 1.2 meter. If the specific gravity of the manometer fluid is 1.60, the diameter of the pipe, in millimeter (mm), that was used is
Q/ From the table of water properties at average temperature T, find the water properties: density p, viscosity µ. Then calculate: The cross section area of chamber A= T/4 d2 (cm2 ) The pressure difference along L AP=p g h (atom) Volumetric flow rate q=Q/t (cm3 /s) and finally calculated permeability (Darcy D) qul ΑΔΡ Repeat these reading three time and then find the average of permeability. The informations are : D = 9.9 cm L = 25 cm T= 22 °C V (cc) 600 t (sec) 187 H1 (cm) 108 3 H2 (cm) No 1 2 600 176 109 4 3 600 184 107 3
Dimensional Analysis and Hydraulic Similitude (fluid mechanics) 1. Water at 60F at 12 ft/s in a 6-in. pipe. (a) For dynamic similarity, determine the velocity of medium fuel oil at 90F flowing in a 12-in. pipe. (b) Determine the diameter of the pipe that should be used if a medium lubricating oil at 70oF if flowing at a velocity of 50 ft/s. find the: a. velocity : ____________________ fps b. diameter : ____________________ in.