A 30-cm-diameter, 4-m-high cylindrical column of a house made of concrete ( k = 0.79 W/m .K, and α = 5 .94 × 10 -7 m 2 /s, p = 1600 kg/m 3 , and c p = 0 .84 kJ/kg .K) and cooled to 14°C during a cold night is heated again during the day by being exposed to ambient air at an average temperature of 28°C with an average heat transfer coefficient of 14 W/m 2 K. Using the analytical one-term approximation method, determine (a) how long it will take for the column surface temperature to rise to 27°C, (b) the amount of heat transfer until the center temperature reaches to 28°C, and (c) the amount of heat transfer until the surface temperature reaches 27°C.
A 30-cm-diameter, 4-m-high cylindrical column of a house made of concrete ( k = 0.79 W/m .K, and α = 5 .94 × 10 -7 m 2 /s, p = 1600 kg/m 3 , and c p = 0 .84 kJ/kg .K) and cooled to 14°C during a cold night is heated again during the day by being exposed to ambient air at an average temperature of 28°C with an average heat transfer coefficient of 14 W/m 2 K. Using the analytical one-term approximation method, determine (a) how long it will take for the column surface temperature to rise to 27°C, (b) the amount of heat transfer until the center temperature reaches to 28°C, and (c) the amount of heat transfer until the surface temperature reaches 27°C.
A 30-cm-diameter, 4-m-high cylindrical column of a house made of concrete
(
k
=
0.79
W/m
.K, and
α
= 5
.94
×
10
-7
m
2
/s, p = 1600 kg/m
3
, and c
p
= 0
.84 kJ/kg
.K)
and cooled to 14°C during a cold night is heated again during the day by being exposed to ambient air at an average temperature of 28°C with an average heat transfer coefficient of 14 W/m2 K. Using the analytical one-term approximation method, determine (a) how long it will take for the column surface temperature to rise to 27°C, (b) the amount of heat transfer until the center temperature reaches to 28°C, and (c) the amount of heat transfer until the surface temperature reaches 27°C.
12-217. The block B is sus-
pended from a cable that is at-
tached to the block at E, wraps
around three pulleys, and is tied to
the back of a truck. If the truck
starts from rest when ID is zero,
and moves forward with a constant
acceleration of ap = 0.5 m/s²,
determine the speed of the block at
D
the instant x = 2 m. Neglect
the size of the pulleys in the calcu-
lation. When xƊ = 0, yc = 5 m,
so that points C and D are at the
Prob. 12-217
5 m
yc
=2M
Xp
solve both and show matlab code
auto controls
12-82. The roller coaster car trav-
els down the helical path at con-
stant speed such that the paramet-
ric equations that define its posi-
tion are
x = c sin kt, y = c cos kt,
z = h - bt, where c, h, and b
are constants. Determine the mag-
nitudes of its velocity and accelera-
tion.
Prob. 12-82
N
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