Consider a cylindrical cavity of diameter D = 100 mm turn and depth L = 50 mm whose sidewall and bottom are diffuse and gray with an emissivity of 0.6 and are at a uniform temperature of 1500 K. The top of the cavity is open and exposed to surroundings that are large and at 300 K. (a) Calculate the net radiation heat transfer from the cavity, treating the bottom and sidewall of the cavity as one surface ( q A ). (b) Calculate the net radiation heat transfer from the cavity, treating the bottom and sidewall of the cavity as two separate surfaces ( q B ). (c) Plot the percentage difference between q A and q B as a function of L over the range 5 mm ≤ L ≤ 100 mm .
Consider a cylindrical cavity of diameter D = 100 mm turn and depth L = 50 mm whose sidewall and bottom are diffuse and gray with an emissivity of 0.6 and are at a uniform temperature of 1500 K. The top of the cavity is open and exposed to surroundings that are large and at 300 K. (a) Calculate the net radiation heat transfer from the cavity, treating the bottom and sidewall of the cavity as one surface ( q A ). (b) Calculate the net radiation heat transfer from the cavity, treating the bottom and sidewall of the cavity as two separate surfaces ( q B ). (c) Plot the percentage difference between q A and q B as a function of L over the range 5 mm ≤ L ≤ 100 mm .
Solution Summary: The diagram for the cylindrical cavity with sidewall and bottom is shown in Figure 1.
Consider a cylindrical cavity of diameter
D
=
100
mm
turn and depth
L
=
50
mm
whose sidewall and bottom are diffuse and gray with an emissivity of 0.6 and are at a uniform temperature of 1500 K. The top of the cavity is open and exposed to surroundings that are large and at 300 K. (a) Calculate the net radiation heat transfer from the cavity, treating the bottom and sidewall of the cavity as one surface (qA). (b) Calculate the net radiation heat transfer from the cavity, treating the bottom and sidewall of the cavity as two separate surfaces (qB). (c) Plot the percentage difference between qAand qBas a function of L over the range
5
mm
≤
L
≤
100
mm
.
1.12 A disk of constant radius r is attached to a telescoping rod that is
extending at a constant rate as shown in Fig. P1.12. Both the disk
and the rod are rotating at a constant rate. Find the inertial
velocity and acceleration of point P at the rim of the disk.
ท2
L
0
SS
P
α
e
0
O'
êL
Fig. P1.12 Rotating disk attached to telescoping rod.
60 LL
Two different options A and B with brake pads for disc brakes are connected to the rope drum. The diameter of the rope drum is 150 mm. What distance must the pads B be at from the center of rotation to cover the same distance as A?A B- Width 50 mm - Width 60 mm- Evidence center 120mm - Construction power 900 N from rotation center.- Maintains a weight of 200 kgwhen the installation force is 1.4kN
(μ is missing from the data)M=μF(Ry-Ri)Right answer R=187 mm
Assume the xy plane is level ground, and that the vertical pole shown in the diagram lies along the z-axis with its base at the origin. If the pole is 5 m tall, and a rope is used to pull on the top of the pole with a force of 400 N as shown, determine the magnitudes of the parallel and perpendicular components of the force vector with respect to the axis of the post i.e. with respect to the z-axis.
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