A circular aluminum tube of length L = 600 mm is loaded in compression by forces P (see figure). The outside and inside diameters are d 2 = 75 mm and d 1 = 63 mm, respectively. A strain gage is placed on the outside of the lube to measure normal strains in the longitudinal direction. Assume that E = 73 GPa and Poissons ratio is v = 0.33. (a) IF the compressive stress in the tube is 57 MPa, what is the load P? (b) If the measured strain is e = 78 J X 10-6, what is the shortening & of the tube? What is the percent change in its cross-sectional area? What is the volume change of the tube? (c) If the tube has a constant outer diameter of d 2 = 75 mm along its entire length L but now has increased inner diameter d 3 with a normal stress of 70 MPa over the middle third (see figure, part b) while the rest or the lube remains at normal stress of 57 MPa, what is the diameter d 3 ?
A circular aluminum tube of length L = 600 mm is loaded in compression by forces P (see figure). The outside and inside diameters are d 2 = 75 mm and d 1 = 63 mm, respectively. A strain gage is placed on the outside of the lube to measure normal strains in the longitudinal direction. Assume that E = 73 GPa and Poissons ratio is v = 0.33. (a) IF the compressive stress in the tube is 57 MPa, what is the load P? (b) If the measured strain is e = 78 J X 10-6, what is the shortening & of the tube? What is the percent change in its cross-sectional area? What is the volume change of the tube? (c) If the tube has a constant outer diameter of d 2 = 75 mm along its entire length L but now has increased inner diameter d 3 with a normal stress of 70 MPa over the middle third (see figure, part b) while the rest or the lube remains at normal stress of 57 MPa, what is the diameter d 3 ?
A circular aluminum tube of length L = 600 mm is loaded in compression by forces P (see figure). The outside and inside diameters are d2= 75 mm and d1= 63 mm, respectively. A strain gage is placed on the outside of the lube to measure normal strains in the longitudinal direction. Assume that E = 73 GPa and Poissons ratio is v = 0.33.
(a) IF the compressive stress in the tube is 57 MPa, what is the load P?
(b) If the measured strain is e = 78 J X 10-6, what is the shortening & of the tube? What is the percent change in its cross-sectional area? What is the volume change of the tube?
(c) If the tube has a constant outer diameter of d2= 75 mm along its entire length L but now has increased inner diameter d3with a normal stress of 70 MPa over the middle third (see figure, part b) while the rest or the lube remains at normal stress of 57 MPa, what is the diameter d3?
dny
dn-1y
dn-1u
dn-24
+a1
+
+ Any
=
bi
+b₂-
+ +bnu.
dtn
dtn-1
dtn-1
dtn-2
a) Let be a root of the characteristic equation
1
sn+a1sn-
+
+an
= : 0.
Show that if u(t) = 0, the differential equation has the solution y(t) = e\t.
b) Let к be a zero of the polynomial
b(s) = b₁s-1+b2sn−2+
Show that if the input is u(t)
equation that is identically zero.
=
..
+bn.
ekt, then there is a solution to the differential
B
60 ft
WAB
AB
30%
:
The crane's telescopic boom rotates with the angular velocity w = 0.06 rad/s and
angular acceleration a = 0.07 rad/s². At the same instant, the boom is extending
with a constant speed of 0.8 ft/s, measured relative to the boom. Determine the
magnitude of the acceleration of point B at this instant.
The motion of peg P is constrained by the lemniscate curved
slot in OB and by the slotted arm OA. (Figure 1)
If OA rotates counterclockwise with a constant angular velocity of 0 = 3 rad/s, determine the magnitude of the velocity of peg P at 0 = 30°.
Express your answer to three significant figures and include the appropriate units.
Determine the magnitude of the acceleration of peg P at 0 = 30°.
Express your answer to three significant figures and include the appropriate units.
0
(4 cos 2 0)m²
B
A
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, mechanical-engineering and related others by exploring similar questions and additional content below.