2010 T3 T2 T1 D b0100018 b01000 1812 2010 `dcp dBc B. b01000 dAB In the figure above, torques TI, T2 and 13 are applied, respectively, to discs A, B and C on the shaft, which is fixed at point D. b8010001 512 b801000 The diameters of the shaft segments are indicated in the figure and their values are given below (if they are required). 10151126 8151126 Length of each segment on the shaft has the same value and is equal to L(AB)=L(BC)=L(CD)=400 mm. Shear modulus of the material is 80 GPa. Calculate the angle of twist of disk A. (in degrees) TI=50Nm, T2=170Nm, T3=45Nm and dAB=16mm, dBC=21mm, dCD=26mm. b01000 b010001s bi80100000-18

Mechanics of Materials (MindTap Course List)
9th Edition
ISBN:9781337093347
Author:Barry J. Goodno, James M. Gere
Publisher:Barry J. Goodno, James M. Gere
Chapter1: Tension, Compression, And Shear
Section: Chapter Questions
Problem 1.3.17P: A stepped shaft ABC consisting of two solid, circular segments is subjected to torques T}and...
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b18010
T3
T2
b18010
T1
182615112
D
b18010
b180106003-1892615112
dcp
3-18926151126
b180106003- 18928151
dBc
B
b1801
In the figure above, torques TI, T2 and T3 are applied, respectively, to discs A, B and C on the shaft, which is fixed at point D.
b180108003-18926151126
3-18926151126
The diameters of the shaft segments are indicated in the figure and their values are given below (if they a
b180106003- 18926151
Length of each segment on the shaft has the same value and is equal to L(AB)=L(BC)=L(CD)= 400 mm.
b180106003-18926151126
Shear modulus of the material is 80 GPa.
0-18926151126
b180
TI=50NM, T2=170NM, T3=45NM and dAB=16mm, dBC=21mm, dCD=26mm.
Calculate the angle of twist of disk A. (in degrees)
b180106003- 18926151
b18010
g003-18926151126
3003-18928151
b180106003 151126
1,433 degree
A
03-1892615112
are required).
b180
0,947 degree
3-1892615112
180106003-18926151126
b180
b180108003- 18s26151
0,628 degree
b18010018926
b180106003- 1892615112
0,392 degree
b180106003- 18926151126
0,392 degree
b180106003 - 18926151126
b180106003- 18926151
b180106003- 18926151126
9926151126
b180106003 - 18926151126
b180106003-18926151126
p926151126
b180106003-18926151126
b180108003-18926151
p926151126
b180106003- 18926151126
pe26151126
b180106003- 18926151
8926151126
pe2615
B.
Transcribed Image Text:b18010 T3 T2 b18010 T1 182615112 D b18010 b180106003-1892615112 dcp 3-18926151126 b180106003- 18928151 dBc B b1801 In the figure above, torques TI, T2 and T3 are applied, respectively, to discs A, B and C on the shaft, which is fixed at point D. b180108003-18926151126 3-18926151126 The diameters of the shaft segments are indicated in the figure and their values are given below (if they a b180106003- 18926151 Length of each segment on the shaft has the same value and is equal to L(AB)=L(BC)=L(CD)= 400 mm. b180106003-18926151126 Shear modulus of the material is 80 GPa. 0-18926151126 b180 TI=50NM, T2=170NM, T3=45NM and dAB=16mm, dBC=21mm, dCD=26mm. Calculate the angle of twist of disk A. (in degrees) b180106003- 18926151 b18010 g003-18926151126 3003-18928151 b180106003 151126 1,433 degree A 03-1892615112 are required). b180 0,947 degree 3-1892615112 180106003-18926151126 b180 b180108003- 18s26151 0,628 degree b18010018926 b180106003- 1892615112 0,392 degree b180106003- 18926151126 0,392 degree b180106003 - 18926151126 b180106003- 18926151 b180106003- 18926151126 9926151126 b180106003 - 18926151126 b180106003-18926151126 p926151126 b180106003-18926151126 b180108003-18926151 p926151126 b180106003- 18926151126 pe26151126 b180106003- 18926151 8926151126 pe2615 B.
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