A brick of 203 × 102 × 57 mm in dimension is being burned in a kiln to 1100°C and then allowed to cool in a room with ambient air temperature of 30°C and convection heat transfer coefficient of 5 W/m 2 K. If the brick has properties of p = 1920 kg/m 3 , c p = 79 J/kg .K and k = 0 .90 W/m .K, , and k 0.90 W/m.K, determine the time required to cool the brick to a temperature difference of 5°C from the ambient air temperature.
A brick of 203 × 102 × 57 mm in dimension is being burned in a kiln to 1100°C and then allowed to cool in a room with ambient air temperature of 30°C and convection heat transfer coefficient of 5 W/m 2 K. If the brick has properties of p = 1920 kg/m 3 , c p = 79 J/kg .K and k = 0 .90 W/m .K, , and k 0.90 W/m.K, determine the time required to cool the brick to a temperature difference of 5°C from the ambient air temperature.
A brick of
203
×
102
×
57
mm
in dimension is being burned in a kiln to 1100°C and then allowed to cool in a room with ambient air temperature of 30°C and convection heat transfer coefficient of 5 W/m2 K. If the brick has properties of
p = 1920 kg/m
3
,
c
p
=
79
J/kg
.K and k = 0
.90 W/m
.K,
, and k 0.90 W/m.K, determine the time required to cool the brick to a temperature difference of 5°C from the ambient air temperature.
The net force exerted on the piston by the exploding fuel-air mixture
and friction is 5 kN to the left. A clockwise couple M = 200 N-m acts on the crank AB.
The moment of inertia of the crank about A is 0.0003 kg-m2
. The mass of the
connecting rod BC is 0.36 kg, and its center of mass is 40 mm from B on the line from B
to C. The connecting rod’s moment of inertia about its center of mass is 0.0004 kg-m2
.
The mass of the piston is 4.6 kg. The crank AB has a counterclockwise angular velocity
of 2000 rpm at the instant shown. Neglect the gravitational forces on the crank,
connecting rod, and piston – they still have mass, just don’t include weight on the FBDs.
What is the piston’s acceleration?
Solve only no 1 calculations,the one with diagram,I need handwritten expert solutions
Problem 3
•
Compute the coefficient matrix and the right-hand side of the n-parameter Ritz approximation of the
equation
d
du
(1+x)·
= 0 for 0 < x < 1
dx
dx
u (0)
=
0, u(1) = 1
Use algebraic polynomials for the approximation functions. Specialize your result for n = 2 and compute the
Ritz coefficients.
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