A laboratory wind tunnel has a flexible upper wall that can be adjusted to compensate for boundary-layer growth, giving zero pressure gradient along the test section. The wall boundary layers are well represented by the 1 7 -power-velocity profile. At the inlet the tunnel cross section is square, with height H 1 and width W 1 , each equal to 1 ft. With freestream speed U 1 = 90 ft/s, measurements show that δ 1 = 0.5 in. and downstream δ 6 = 0.65 in. Calculate the height of the tunnel walls at ⑥. Determine the equivalent length of a flat plate that would produce the inlet boundary layer thickness. Estimate the streamwise distance between sections ① and ⑥ in the tunnel. Assume standard air.
A laboratory wind tunnel has a flexible upper wall that can be adjusted to compensate for boundary-layer growth, giving zero pressure gradient along the test section. The wall boundary layers are well represented by the 1 7 -power-velocity profile. At the inlet the tunnel cross section is square, with height H 1 and width W 1 , each equal to 1 ft. With freestream speed U 1 = 90 ft/s, measurements show that δ 1 = 0.5 in. and downstream δ 6 = 0.65 in. Calculate the height of the tunnel walls at ⑥. Determine the equivalent length of a flat plate that would produce the inlet boundary layer thickness. Estimate the streamwise distance between sections ① and ⑥ in the tunnel. Assume standard air.
A laboratory wind tunnel has a flexible upper wall that can be adjusted to compensate for boundary-layer growth, giving zero pressure gradient along the test section. The wall boundary layers are well represented by the
1
7
-power-velocity profile. At the inlet the tunnel cross section is square, with height H1 and width W1, each equal to 1 ft. With freestream speed U1 = 90 ft/s, measurements show that δ1 = 0.5 in. and downstream δ6 = 0.65 in. Calculate the height of the tunnel walls at ⑥. Determine the equivalent length of a flat plate that would produce the inlet boundary layer thickness. Estimate the streamwise distance between sections ① and ⑥ in the tunnel. Assume standard air.
A sign ABCD is constructed from 5 mm thick plate steel
(density p=8000 kg/m³) with the geometry shown in the
figure. The sign is connected to the wall by a pin at A and
also supported by member BE. Support member BE is also
constructed from 5 mm thick plate steel and is connected by
pins at B and E respectively. Determine the reaction forces
at A and E. Enter your answers in Cartesian components.
The weights of both the sign ABCD and member BE
should be accounted for in the calculation. Assume the pins
cm away from the ends at each
are located a distance
พ
connection.
W
E
CC +
BY NC SA
2016 Eric Davishahl
-ད་
2
B
C
D
-b-
h
Values for dimensions on the figure are given in the following
table. Note the figure may not be to scale.
Variable Value
a
2.4 m
b
2.88 m
с
1.2 m
h
1.152 m
ω
7 cm
The reaction at A is A
-1265
The reaction at E is E
3291
0
× i-
✓
× ĴN.
=
0
* i+
× ĴN.
Answers in box are incorrect so need help, please show all work, steps, units and round to 3 significant figures. Thank you!
Compute the coordinates of the centroid (x, y) of the area
shown.
y
y = a√√√bx
X
BY NC SA
2016 Eric Davishahl
Values for dimensions on the figure are given in the following
table. Note the figure may not be to scale.
Variable Value
α
4.5 in
b
1.6 in 1 (Note the -1 exponent only applies to
the unit, not the number.)
с
6 in
The coordinate of the centroid is =
4
☑ in.
The y coordinate of the centroid is y =
11.4
☑ in.
Chapter 9 Solutions
Fox And Mcdonald's Introduction To Fluid Mechanics
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