Parallel flow of atmospheric air over a flat plate of length L = 3 m is disrupted by an array of stationary rods placed in the flow path over the plate. Laboratory measurements of the local convection coefficient at the surface of the plate are made for a prescribed value of V and T s > T ∞ . The results are correlated by an expression of the form h x = 0.7 + 13.6 x − 3.4 x 2 , where h x has units of W/m 2 ⋅ K and x is in meters. Evaluate the average convection coefficient h ¯ L for the entire plate and the ratio h ¯ L / h L at the trailing edge.
Parallel flow of atmospheric air over a flat plate of length L = 3 m is disrupted by an array of stationary rods placed in the flow path over the plate. Laboratory measurements of the local convection coefficient at the surface of the plate are made for a prescribed value of V and T s > T ∞ . The results are correlated by an expression of the form h x = 0.7 + 13.6 x − 3.4 x 2 , where h x has units of W/m 2 ⋅ K and x is in meters. Evaluate the average convection coefficient h ¯ L for the entire plate and the ratio h ¯ L / h L at the trailing edge.
Parallel flow of atmospheric air over a flat plate of length
L
=
3
m
is disrupted by an array of stationary rods placed in the flow path over the plate.
Laboratory measurements of the local convection coefficient at the surface of the plate are made for a prescribed value of V and
T
s
>
T
∞
.
The results are correlated by an expression of the form
h
x
=
0.7
+
13.6
x
−
3.4
x
2
,
where
h
x
has units of
W/m
2
⋅
K
and x is in meters. Evaluate the average convection coefficient
h
¯
L
for the entire plate and the ratio
h
¯
L
/
h
L
at the trailing edge.
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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