Challenge

Section Modulus calculation and optimization

Aim:

To Use the Section from your Hood design and calculate the section modulus using the formula S = I/y

S = Section Modulus

I = Moment of Inertia

y = distance between the neutral axis and the extreme end of the object.

Procedure:

i) Case-1:

Moment Of Inertia:

* Take the Hood model, and Use Intersect to draw the Intersecting lines.

* And when the intersection is taken, there will be some gaps, due to the embosses. So, Draw the Lines by giving POINT-TO-POINT.

* And, Use Split to Join the lines from the Top intersected line and the current line. So the lines will get split and come up like this as shown below.

* Give Fill to create the surface, So that the inertia will be calculated.

* Select MEASURE INERTIA as given below, and select 2-D.

* The momenta is converted into millimeters, which is (2.184*10^5mm^4)

Section Modulus:

* Go to Sketch and Mark the Points on the both Ends of the surface.

* Draw the construction Lines and measure the length of the lines.

* Divide the value by 2.

* The Obtained Value is 447.166

So, Given Value:

I = 2.184*10^5

S = 447.2945

S = I/y

y = 2.184*10^5/447.166

y = 488.409

Case-ii) 

Moment Of Inertia:

* Use Multiple Extract of the Bottom part of the intersection line and use Parallel curve for upto 5 mm.

* Join the Top surface and The line which is created by using Parallel curve.

 * Fill the Surface and Calculate the Inertia.

* The moment is converted into millimeters, which is (2.304*10^5mm^4)

Section Modulus:

* Go to Sketch and Mark the Points on the both Ends of the surface.

* Draw the construction Lines and measure the length of the lines.

* Divide the value by 2.

* The Obtained Value is 447.2945

So, Given Value:

I = 2.304*10^5

S = 447.2945

S = I/y

y = 2.184*10^5/447.166

y = 515.244

From The Calculation, we observe that the  Y is directly proportional to the surface area.

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