A modern jet engine has a temperature after combustions of about 1500 K at 32 00 kPa as it enters the turbine section (see state 3, Fig, P4.77). The compressor inlet is at 80 kPa , 260 K (state 1) and the outlet (state 2) is at 3300 kPa , 780 K ; the turbine outlet (state 4) into the nozzle is at 4 00 kPa , 9 00 K and the nozzle exit (state 5) is at 8 0 kPa, 64 0 K Neglect any heat transfer and neglect kinetic energy except out of the nozzle. Find the compressor and turbine specific work terms and the nozzle exit velocity.
A modern jet engine has a temperature after combustions of about 1500 K at 32 00 kPa as it enters the turbine section (see state 3, Fig, P4.77). The compressor inlet is at 80 kPa , 260 K (state 1) and the outlet (state 2) is at 3300 kPa , 780 K ; the turbine outlet (state 4) into the nozzle is at 4 00 kPa , 9 00 K and the nozzle exit (state 5) is at 8 0 kPa, 64 0 K Neglect any heat transfer and neglect kinetic energy except out of the nozzle. Find the compressor and turbine specific work terms and the nozzle exit velocity.
A modern jet engine has a temperature after combustions of about
1500
K
at
32
00
kPa
as it enters the turbine section (see state 3, Fig, P4.77). The compressor inlet is at
80
kPa
,
260
K
(state 1) and the outlet (state 2) is at
3300
kPa
,
780
K
; the turbine outlet (state 4) into the nozzle is at
4
00
kPa
,
9
00
K
and the nozzle exit (state 5) is at
8
0
kPa, 64
0
K
Neglect any heat transfer and neglect kinetic energy except out of the nozzle. Find the compressor and turbine specific work terms and the nozzle exit velocity.
Y
F1
α
В
X
F2
You and your friends are planning to move the log. The log.
needs to be moved straight in the x-axis direction and it
takes a combined force of 2.9 kN. You (F1) are able to exert
610 N at a = 32°. What magnitude (F2) and direction (B) do
you needs your friends to pull?
Your friends had to pull at:
magnitude in Newton, F2
=
direction in degrees, ẞ =
N
deg
100
As a spring is heated, its spring constant decreases. Suppose the spring is heated and then cooled so that the
spring constant at time t is k(t) = t sin + N/m. If the mass-spring system has mass m = 2 kg and a
damping constant b = 1 N-sec/m with initial conditions x(0) = 6 m and x'(0) = -5 m/sec and it is
subjected to the harmonic external force f (t) = 100 cos 3t N. Find at least the first four nonzero terms in
a power series expansion about t = 0, i.e. Maclaurin series expansion, for the displacement:
• Analytically (hand calculations)
Creating Simulink Model
Plot solutions for first two, three and four non-zero terms as well as the Simulink solution on the same graph
for the first 15 sec. The graph must be fully formatted by code.
Two springs and two masses are attached in a straight vertical line as shown in Figure Q3. The system is set
in motion by holding the mass m₂ at its equilibrium position and pushing the mass m₁ downwards of its
equilibrium position a distance 2 m and then releasing both masses. if m₁ = m² = 1 kg, k₁ = 3 N/m and
k₂ = 2 N/m.
(y₁ = 0)
www
k₁ = 3
Jm₁ = 1
k2=2
www
(Net change in
spring length
=32-31)
(y₂ = 0)
m₂ = 1
32
32
System in
static
equilibrium
System in
motion
Figure Q3 - Coupled mass-spring system
Determine the equations of motion y₁ (t) and y₂(t) for the two masses m₁ and m₂ respectively:
Analytically (hand calculations)
Using MATLAB Numerical Functions (ode45)
Creating Simulink Model
Produce an animation of the system for all solutions for the first minute.
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, mechanical-engineering and related others by exploring similar questions and additional content below.