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(Solved): A pin in a knuckle joint carrying a tensile load F deflects somewhat on account of this loading, ma ...




A pin in a knuckle joint carrying a tensile load F deflects somewhat on account of this loading, making the distribution of r
Estimate the maximum bending stress and the maximum shear stress due to \( \mathrm{V} \) for the three simplified models.
The
A pin in a knuckle joint carrying a tensile load F deflects somewhat on account of this loading, making the distribution of reaction and load as shown in part (b) of the figure. A common simplification is to assume uniform load distributions, as shown in part (c). To further simplify, designers may consider replacing the distributed loads with point loads, such as in the two models shown in parts (d) and (e). Given: \( a=14 \mathrm{~mm}, b=21 \mathrm{~mm}, d=14 \mathrm{~mm} \), and \( F=5.445 \mathrm{kN} \). Estimate the maximum bending stress and the maximum shear stress due to \( \mathrm{V} \) for the three simplified models. Estimate the maximum bending stress and the maximum shear stress due to \( \mathrm{V} \) for the three simplified models. The maximum bending stress for the model (c) is MPa. The maximum shear stress for the model (c) is MPa. The maximum bending stress for the model (d) is MPa. The maximum shear stress for the model (d) is MPa. The maximum bending stress for the model (e) is \( \mathrm{MPa} \). The maximum shear stress for the model (e) is \( \mathrm{MPa} \).


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solution: given data: a=14mm b=21mm d=14mm F=5.445kN=5,445N c=d2=142=7mm The Moment of inertia is: I=?64d4=?64×144=1,884.75mm4 A=?4d2=?4×142=153.86mm2
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