We wish to analyze the velocity of a fluid exiting from an orifice in the side of a pressurized tank. Examine the equations below using fundamental dimensions and indicate for each if the equation is a valid or invalid equation; justify your answer for each case. a. v = p ρ + 2 g H b. v = P ρ + 2 H C. v = 2 P ρ + 2 g H d. v = 2 p + 2 g H Here, the variables are as follows: g = gravity [=] m/s 2 H = height or depth of the fluid [=] ft P = pressure[=] atm v = velocity [=] ft/min ρ = density [=] kg/m 3
We wish to analyze the velocity of a fluid exiting from an orifice in the side of a pressurized tank. Examine the equations below using fundamental dimensions and indicate for each if the equation is a valid or invalid equation; justify your answer for each case. a. v = p ρ + 2 g H b. v = P ρ + 2 H C. v = 2 P ρ + 2 g H d. v = 2 p + 2 g H Here, the variables are as follows: g = gravity [=] m/s 2 H = height or depth of the fluid [=] ft P = pressure[=] atm v = velocity [=] ft/min ρ = density [=] kg/m 3
We wish to analyze the velocity of a fluid exiting from an orifice in the side of a pressurized tank. Examine the equations below using fundamental dimensions and indicate for each if the equation is a valid or invalid equation; justify your answer for each case.
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2. Determine the force that the jaws J of the metal cutters exert on the smooth cable C if 100-N
forces are applied to the handles. The jaws are pinned at E and A, and D and B. There is also
a pin at F.
E
400 mm
15°
D
B
30 mm² 80 mm/
20 mm
15°
$15°
20 mm
400 mm
15°
100 N
100 N
15°
Draw for it make a match which direction
Q.1) Block A is connected to block B by a pulley
system as shown. The weights of blocks A and B
are 100 lbs and 70 lbs, respectively. Assume
negligible friction between the rope and all pulleys
as well as between block B and the incline and
neglect the mass of all pulleys and cables.
Determine the angle 0 required to keep the system
in equilibrium. (At least two FBDs must be drawn
for full credit)
B
Ꮎ
000
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8.01x - Lect 27 - Fluid Mechanics, Hydrostatics, Pascal's Principle, Atmosph. Pressure; Author: Lectures by Walter Lewin. They will make you ♥ Physics.;https://www.youtube.com/watch?v=O_HQklhIlwQ;License: Standard YouTube License, CC-BY