Question 2) (30 P) The two solid steel shafts shown in the figure are connected to each other using gear wheels. The length of the CD spindle is LCD-2.5 m and the length of the AB spindle is LAB= 2 m. The radius of gear C is re-40 mm and the radius of gear B is rg= 100 mm. The CD and AB shafts rotate freely in the bearings on which they are supported. Also, shaft AB is fixed at point A. Each shaft has a diameter of 25 mm and a shear modulus of G=70 GPa. When a torque of T-600 N.m is applied to the CD shaft from the D end; A LAB C rc LCD T D

Elements Of Electromagnetics
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Question 2) (30 P) The two solid steel shafts shown in the figure are connected to each other using gear wheels.
The length of the CD spindle is LCD-2.5 m and the length of the AB spindle is LAB= 2 m. The radius of gear
C is re-40 mm and the radius of gear B is rg= 100 mm. The CD and AB shafts rotate freely in the bearings on
which they are supported. Also, shaft AB is fixed at point A. Each shaft has a diameter of 25 mm and a
shear modulus of G=70 GPa. When a torque of T-600 N.m is applied to the CD shaft from the D end;
A
LAB
B
rc
LCD
a) Calculate the torsion angle on shaft AB. (Write your result in radians.)
b) Calculate the total rotation (torsion angle) of
the D end of the CD shaft. (Write your result in radians.)
T
D
Transcribed Image Text:Question 2) (30 P) The two solid steel shafts shown in the figure are connected to each other using gear wheels. The length of the CD spindle is LCD-2.5 m and the length of the AB spindle is LAB= 2 m. The radius of gear C is re-40 mm and the radius of gear B is rg= 100 mm. The CD and AB shafts rotate freely in the bearings on which they are supported. Also, shaft AB is fixed at point A. Each shaft has a diameter of 25 mm and a shear modulus of G=70 GPa. When a torque of T-600 N.m is applied to the CD shaft from the D end; A LAB B rc LCD a) Calculate the torsion angle on shaft AB. (Write your result in radians.) b) Calculate the total rotation (torsion angle) of the D end of the CD shaft. (Write your result in radians.) T D
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