#102 Forces are applied at points A and B of the solid cast-iron
Forces are applied at points A and B of the solid cast-iron - Mechanical Engineering
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Forces are applied at points A and B of the solid cast-iron bracket shown. Knowing that the bracket has a diameter of 0.8 in., determine the principal stresses and the maximum shearing stress at (a) point H, (b) point K.For More Chemistry Notes and Helpful Content Subscribe Our YouTube Chanel - Chemistry Explain
Free Chegg Answer
Draw the free-body diagram of the solid cast iron:
Forces Couples
Forces Couples
Find the force in Z-direction from the diagram

Find the force in y-direction from the diagram

Find the moment in x-direction from the diagram

Find the moment in y-direction from the diagram

Find the moment in z-direction from the diagram


Find the force in y-direction from the diagram

Find the moment in x-direction from the diagram

Find the moment in y-direction from the diagram

Find the moment in z-direction from the diagram

Find the radius of a bracket by using geometric properties of the section

Here, the diameter of the bracket is d
Find the area bracket by using the equation

Substitute
in the above equation


Here, the diameter of the bracket is d
Find the area bracket by using the equation

Substitute


Find the moment of inertia by using the equation

Substitute
in the above equation

Find the polar moment of inertia by using the equation

Substitute
in the above equation


Substitute


Find the polar moment of inertia by using the equation

Substitute


Determine the first moment Q by using the equation

Here, the centroid of the semicircle
Substitute
in the above equation

Substitute
in the above equation

Find the thickness by using the equation

Substitute
in the above equation

(a)
Find the bending stresses at point H by using the equation

Substitute
and
in the above equation

Find the maximum shearing stress at point H by using the equation

Substitute
and
in the above equation

Find the average stress by using the equation

Substitute
in the above equation

Find the radius of the circle by using the equation

Substitute
and
in the above equation


Here, the centroid of the semicircle
Substitute



Substitute


Find the thickness by using the equation

Substitute


(a)
Find the bending stresses at point H by using the equation

Substitute



Find the maximum shearing stress at point H by using the equation

Substitute




Find the average stress by using the equation

Substitute


Find the radius of the circle by using the equation

Substitute



Find the maximum principle stress by using the equation at point H

Substitute
and 

Therefore, the maximum principal stress at point H is
Find the minimum principle stress by using the equation at point H

Substitute
and 

Therefore, the minimum principal stress at point H is
Find the maximum shear stress at point H

Substitute
in the above equation

Therefore, the maximum shear stress at point H is

Substitute



Therefore, the maximum principal stress at point H is

Find the minimum principle stress by using the equation at point H

Substitute



Therefore, the minimum principal stress at point H is

Find the maximum shear stress at point H

Substitute


Therefore, the maximum shear stress at point H is

(b)
Find the stress at point K by using the equation

Substitute
and
in the above equation

Find the shear stress at point K by using the equation

Substitute


and
in the above equation

Find the average stress by using the equation at point K

Substitute
in the above equation

Find the radius of the circle by using the equation at point K

Substitute
and
in the above equation

Find the stress at point K by using the equation

Substitute



Find the shear stress at point K by using the equation

Substitute








Find the average stress by using the equation at point K

Substitute


Find the radius of the circle by using the equation at point K

Substitute



Find the maximum stress by using the equation at point K

Substitute
and
in the above equation

Therefore, the maximum principal stress at point K is
Find the minimum stress by using the equation at point K

Substitute
and
in the above equation

Therefore, the minimum principal stress at point K is
Find the maximum shear stress by using the equation at point K

Substitute
and
in the above equation

Therefore, the maximum shear stress at point K is

Substitute



Therefore, the maximum principal stress at point K is

Find the minimum stress by using the equation at point K

Substitute



Therefore, the minimum principal stress at point K is

Find the maximum shear stress by using the equation at point K

Substitute



Therefore, the maximum shear stress at point K is

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