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Give brief answers to the following:
Define the flexibility and stiffness influence coefficients. What is the relation between them?
We want to produce 20 kg/s of saturated water vapor by mixing steam at 350oC with liquid water at 20oC. The adiabatic mixing process occurs at a constant pressure of 10 MPa. During the mixing process, a stirring mechanism does work on the mixture at ..
steam enters an adiabatic turbine steadily at 3 mpa and 400 deg c and leaves at 70 kpa and 100 deg c. if the power
an insulated piston-cylinder arrangement contains 2 l of saturated liquid h2o at a pressure of 150 kpa. an embedded 1.5
Problem 1: A small city four transportation alternatives for a bus depot based on three criteria: architectural worth, cost and public opinion. The serviceable life of the depot is 40 years.
A cold air-standard Brayton refrigeration cycle has a pressure ratio of 4 and a refrigeration rate of 15 kW. Air enters the compressor at -7oC. The high pressure air is cooled to 27 oC by rejecting heat to the surroundings. It is further cooled to -1..
a well-insulated steam turbine is operating at a steady state with an inlet temperature of 780k inlet specific
a 1 m3 rigid tank contains a two-phase mixture of saturated liquid water and saturated water vapor at atmospheric
500kg of air at 35 degrees Celsius dry-bulb and 20 degrees Celsius wet-bulb temperatures is cooled to 13 degrees Celsius dry-bulb and 90% relative humidity. Decide the amount of heat transfer from the air in MJ
Two tow trucks lift a 100 lb motorcycle out of a ravine following an accident. If the motorcycle is in equilibrium in the position shown, what are the tensions in cables AB and AC?
Bypass air exits at 600 m/s while combustion air exits at 1000 m/s. What is the thrust in kN of this engine?
Find an approximate solution that satisfies the boundary conditions. What corner force does this solution generate at x = a, y = b? Comment on result.
Consider the mass-spring-damper system of Figure 5.18, which may be subject to two input forces u1(t) and u2(t). Show that the displacements x1(t) and x2(t) of the two masses are given by
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