22306 syllabus pdf Msbte I scheme download

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22306-syllabus 200KB


"22306-syllabus-pdf" is common for every branch 

22306-syllabus-pdf  for msbte sem 2 for all sem 1 year for Mechnical branches as msbte.
Click on the above link and download the question paper of msbte 22306-syllabus-pdf 


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              The primary use of the 22306-syllabus-pdf is that students come to know the precise syllabus that might help understand what we are going to to to learn this year materials are necessary for a particular year. 


Necessarily keep your tracks properly, do proper study work and do everything in time.

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Subject Information

 

1. RATIONALE

Strength of Material is a core technology subject that enables the student to understand and analyze various loads, stresses, and strains along with primary causes of change in physical properties and failure of machine parts. All Mechanical Engineeringcomponents arc subjected to different loadings and behave in a specific way. 

The subject is a prerequisite for understanding machine design principles and the strengths of various materials used in industries. 

          Understanding the mechanical properties of materials will help in selecting suitable materials for various engineering applications.

2. COMPETENCY

This course aims to help the student attain the following industry-identified competency through various teaching leaming experiences: Estimate stresses in structural members and mechanical properties of materials.

3. COURSE OUTCOMES (COs)

The theory, practical experiences, and relevant soft skills associated with this course are to be taught and implemented so that the student demonstrates the following industry-oriented COs associated with the competency as mentioned earlier:

a. Compute Moment of Inertia of symmetric and asymmetric structural sections.

b. Estimate simple stresses in machine components.

c. Perform tests to evaluate mechanical properties according to India Standards.

d. Compute shear force and bending moment and corresponding shear and Bending Stresses in beams are subject to the point and uniformly distributed load.

c. Estimate stresses in shafts under twisting moments.

f. Estimate stresses in short members subjected to eccentric loading.

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