As seen in Problem 3.109, silicon carbide nanowires of diameter D = 15 nm can be grown onto a solid silicon carbide surface by carefully depositing droplets of catalyst liquid onto a flat silicon carbide substrate. Silicon carbide nanowires grow upward from the deposited drops, and if the drops are deposited in a pattern, an array of nanowire tins can be grown, forming a silicon carbide nano-heat sink. Consider tinned and untinned electronics packages in which an extremely small, 10 μm × 10 μm electronics device is sandwiched between two d = 100 -nm-thick silicon carbide sheets. In both cases, the coolant is a dielectric liquid at 20°C. A heat transfer coefficient of h = 1 × 10 5 W/m 2 ⋅ K exists on the top and bottom of the unfinned package and on all surfaces of the exposed silicon carbide tins. which are each L = 300 nm long. Each nano-heat sink includes a 200 × 200 array of nanofins. Determine the maximum allowable heat rate that can be generated by the electronic device so that its temperature is maintained at T t < 85 ° C for the untinned and tinned packages.
As seen in Problem 3.109, silicon carbide nanowires of diameter D = 15 nm can be grown onto a solid silicon carbide surface by carefully depositing droplets of catalyst liquid onto a flat silicon carbide substrate. Silicon carbide nanowires grow upward from the deposited drops, and if the drops are deposited in a pattern, an array of nanowire tins can be grown, forming a silicon carbide nano-heat sink. Consider tinned and untinned electronics packages in which an extremely small, 10 μm × 10 μm electronics device is sandwiched between two d = 100 -nm-thick silicon carbide sheets. In both cases, the coolant is a dielectric liquid at 20°C. A heat transfer coefficient of h = 1 × 10 5 W/m 2 ⋅ K exists on the top and bottom of the unfinned package and on all surfaces of the exposed silicon carbide tins. which are each L = 300 nm long. Each nano-heat sink includes a 200 × 200 array of nanofins. Determine the maximum allowable heat rate that can be generated by the electronic device so that its temperature is maintained at T t < 85 ° C for the untinned and tinned packages.
Solution Summary: The author calculates the maximum allowable heat rate that can be generated by the electronic device. The temperature of the dielectric liquid used as coolant = 20 o C.
As seen in Problem 3.109, silicon carbide nanowires of diameter
D
=
15
nm
can be grown onto a solid silicon carbide surface by carefully depositing droplets of catalyst liquid onto a flat silicon carbide substrate. Silicon carbide nanowires grow upward from the deposited drops, and if the drops are deposited in a pattern, an array of nanowire tins can be grown, forming a silicon carbide nano-heat sink. Consider tinned and untinned electronics packages in which an extremely small,
10
μm
×
10
μm
electronics device is sandwiched between two
d
=
100
-nm-thick silicon carbide sheets. In both cases, the coolant is a dielectric liquid at 20°C. A heat transfer coefficient of
h
=
1
×
10
5
W/m
2
⋅
K
exists on the top and bottom of the unfinned package and on all surfaces of the exposed silicon carbide tins. which are each
L
=
300
nm
long. Each nano-heat sink includes a
200
×
200
array of nanofins. Determine the maximum allowable heat rate that can be generated by the electronic device so that its temperature is maintained at
T
t
<
85
°
C
for the untinned and tinned packages.
Meh
Battery operated train
Coll CD Af Pair
160,000kg 0.0005 0.15 5m² 1.2kg/m³
19
7et nong
0.98 0.9 0.88
Tesla Prated
Tesla Trated Ywheel ng Jaxle.
270kW
440NM
0.45m 20
2
8.5kgm²
Consider a drive cycle of a 500km trip with 3 stops in
the middle. Other than the acceleration and deceleration
associated with the three stops, the tran maintains.
constant cruise speed velocity of 324 km/hr. The
tran will fast charge at each stop for 15 min at a
rate Peharge = 350 kW
(ผม
τ
(MN
15MIN
Stop
w charging
(350kW
GMIJ
restored during 15
minutes of fast charging at
Calculate the battery energy Pcharge = 350kW
Calculate the net energy gain per stop
t
64
Determice the total battery energy required Ebat
to complete the 500km trip with 3 stops.
etc
DO NOT COPY SOLUTION
The differential equation of a cruise control system is provided by the following equation:
Find the closed loop transfer function with respect to the reference velocity (vr) .
a. Find the poles of the closed loop transfer function for different values of K. How does the poles move as you change K?
b. Find the step response for different values of K and plot in MATLAB. What can you observe?
c. For the given transfer function, find tp, ts, tr, Mp . Plot the resulting step response. G(s) = 40/(s^2 + 4s + 40)
Aswatan gas occupies a space of 0.3 millike cube at a pressure of 2 bar and temperature of 77 degree Celsius it is indicate at constant volume at pressure of 7 parts determine temperature at the end of process mass of a gas changing internal energy change in enthalpy during the process assume CP is equal to 10 1.005 CV is equal to 0.712 is equal to 287
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