Question

'Consider the circular bent rod with diameter 20 mm. The free-end of the bend is subjected to loads as shown in the figure below: Find the total shear stress, t at point $ (Hint: includes both torsional shear stress and transverse shear stress) in section a-a in MPa: Enter only numeric value without units upto 1 digit after decimal point; but with correct sign: 200 mm 200*mm Section a-a 400 N 800 N'

          'Consider the circular bent rod with diameter 20 mm. The free-end of the bend is subjected to loads as shown in the figure below:
Find the total shear stress, t at point $ (Hint: includes both torsional shear stress and transverse shear stress) in section a-a in MPa: Enter only numeric value without units upto 1 digit after decimal point; but with correct sign:
200 mm
200*mm
Section a-a 400 N
800 N'
        
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Added by Jonathan B.

University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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'Consider the circular bent rod with diameter 20 mm. The free-end of the bend is subjected to loads as shown in the figure below: Find the total shear stress, t at point $ (Hint: includes both torsional shear stress and transverse shear stress) in section a-a in MPa: Enter only numeric value without units upto 1 digit after decimal point; but with correct sign: 200 mm 200*mm Section a-a 400 N 800 N'
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Transcript

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00:01 Hello all, in this question they have asked us to find the total shear stress at point yes.
00:14 So for that first the formula is shear stress at yes which is tau xy s which is equal to square root of tau x .y at z plus plus tau xy squared comma t o r plus tau xy comma y so we can write this as tau x y comma t o r plus tau xy comma y so if you substituted you will be getting it as 16 into t x divided by pi d cube plus 4 by 3 into v y by area so if you solve it you will be getting this as 16 into 8000000 divided by pi into 20 to the power of 3 plus 4 by 3 into 800 divided by pi by 4 into 20 to the power of 2 so if you solve it you will be getting the final answer that is tau x y comma which is equal to 54 .325mpa...
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