What are appropriate relations established from the calculation of maximum shear stress in a thin circular tube?4(b) t =(a) TmaxTavg3 'avgmax34 S Rỉ + R2R1+R3(c) Tmaxwhen (R, == 2avg- R.)(d) Tmax3 ARỉ + R?Here, (R, > R1) and S is shear force at the cross sectional and A is cross sectional area.

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What are appropriate relations established from the calculation of maximum shear stress in a thin circular tube? 4 2 (b) max Tavg 3 (a) t = 'avg 3 max 4 S R + R2R1 + R Rỉ + R? (d) Tmax (c) Tmax = 2tvg when (R, = R,) 3 A Here, (R2 > R1) and S is shear force at the cross sectional and A is cross sectional area.

What are appropriate relations established from the calculation of maximum shear stress in a thin circular tube? 4 2 (b) max Tavg 3 (a) t = 'avg 3 max 4 S R + R2R1 + R Rỉ + R? (d) Tmax (c) Tmax = 2tvg when (R, = R,) 3 A Here, (R2 > R1) and S is shear force at the cross sectional and A is cross sectional area.

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It is the study of the behavior of solid materials, their characteristics under various circumstances such as variation in external forces, temperature, and other internal factors. It is one of most important study in the field of engineering science, especially chemistry and mechanical engineering. In rigid body, the idealization of the solid body in which deformation is neglected. Deformation is known as the force acting on the solid state system which exerts change in its shape of the body but it continues to be at rest or in a uniform motion but it cannot accelerate. But those solid systems do have elasticity, compressibility and can be bent. This field is very vast since there are wide range of materials around us.

Question

What are appropriate relations established from the calculation of maximum shear stress in a thin circular tube?
4
(b) t =
(a) Tmax
Tavg
3 'avg
max
3
4 S Rỉ + R2R1+
R3
(c) Tmax
when (R, =
= 2avg
- R.)
(d) Tmax
3 A
Rỉ + R?
Here, (R, > R1) and S is shear force at the cross sectional and A is cross sectional area.

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