Torques T= 5.7 kN ∙ m are applied to a hollow aluminum shaft $\left( G = 27 \mathrm { GPa } \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)$ allowable shear stress is 45 MPa and the allowable normal strain is $8.0 \times 10 ^ { - 4 }$ . The required outside diameter $d _ { 2 }$ of the shaft is approximately:

Question

Torques T= 5.7 kN ∙ m are applied to a hollow aluminum shaft  $\left( G = 27 \mathrm { GPa } \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)$ allowable shear stress is 45 MPa and the allowable normal strain is $8.0 \times 10 ^ { - 4 }$ . The required outside diameter $d _ { 2 }$ of the shaft is approximately:

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The Answer of Torques T= 5.7 kN ∙ m are applied to a hollow aluminum shaft  $\left( G = 27 \mathrm { GPa } \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)$ allowable shear stress is 45 MPa and the allowable normal strain is $8.0 \times 10 ^ { - 4 }$ . The required outside diameter $d _ { 2 }$ of the shaft is approximately:

Torques T= 5 (G=27GPa and d1=52 mm)\left( G = 27 \mathrm { GPa } \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)(G=27GPa and d1​=52 mm)

Torques T= 5 $\left( G = 27 \mathrm { GPa } \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)$