Mechanical Engineering - Strength of Materials - Discussion


When a rectangular beam is loaded transversely, the maximum compressive stress is developed on the

[A]. top layer
[B]. bottom layer
[C]. neutral axis
[D]. every cross-section

Answer: Option B


No answer description available for this question.

Kamlesh said: (Feb 1, 2013)  
Maximum compressive stress in developed at the top layer. And maximum tensile stress is developed at bottom fibre due to elongation of fibre.

L D Garg said: (Jul 7, 2013)  
Loaded means loaded downwards. In that case upper fibers will be compressed while lower will be expanded. Hence maximum compressive stress will be developed in top layer.

Chandrakishor Pal said: (Oct 7, 2013)  
Top layer concave shape gain and bottom layer convex shape so top layer is compressive stress.

Md Hamza Kamal said: (Oct 10, 2013)  
When the loaded in rectangular beam, then will be developed maximum stresses in bottom and top layer.

Pushpal said: (Oct 27, 2013)  
The answer which is given that is only true for when load is applied transversely downward.

Omkar said: (Nov 28, 2013)  
Can anyone explain the meaning loaded transversely?

Vipin said: (Dec 5, 2013)  
What is the diff b/w Transverse load and direct load?

Manish Thakur said: (Dec 15, 2013)  
If beam is cantilever then max. compressive stress will be in the bottom fibre but in case SSB max. compressive stress will be in the top fibre.

Sangeeta said: (Dec 19, 2013)  
Due to transverse load the beam is sagging, so that's the compression is developed on top layer.

Nishanth Kallada said: (Dec 29, 2013)  
Max compression will be on top layer and this will decreases towards neutral layer and becomes zero at neutral layer, after that stress will be tensile and value increases and reaches max at bottom layer.

Katrina said: (Jan 17, 2014)  
Maximum tensile stress is developed at bottom fibre due to elongation of fibre.

Naveen said: (Jun 28, 2014)  
What is transverse loading?

Dheerendra said: (Aug 2, 2014)  
Any load perpendicular to the longitudinal axis of beam.

Subhendu said: (Nov 27, 2014)  
The answer is totally correct. You all forgot the meaning of stress, it is the resisting force, when the beam is loaded transversely, tensile force will act on the bottom layer. So to compensate the effect, compressive stress will act at the bottom layer.

Kiran &Amp; Anuraj ,Professors said: (Dec 9, 2014)  
The answer is top layer as the compressive stress are developed maximum at the top layer. No doubt regarding the answer.

Devanesan Andrews said: (Jun 24, 2015)  
Its actually according to the type of the beam. So data in the question totally insufficient.

Raj said: (Jul 22, 2015)  
@Devanesan Andrews.

Question is sufficient. It is transversely loaded.

Anant Kant Krishnan said: (Sep 6, 2015)  
The loading condition in case of a leaf spring can said to be a transverse loading, and in this case the top layer will be under tension and bottom layer will be under compression.

Chetan said: (Oct 15, 2015)  
Load is applied transversely downward means top layer will undergo compressive stress and bottom layer under go tensile stress.

Rajeev said: (Dec 2, 2015)  
Since type of beam is not defined so it difficult to give the answer.

Siva said: (Dec 2, 2015)  
For beam the load applied always downward, so the answer is top player.

Mohsin said: (Jan 7, 2016)  
Some books mention top layer and some books mention bottom layer. I am confusing.

Smit said: (Feb 9, 2016)  
If the beam is loaded in zagging then top layer is in compression and bottom layer is in tension and if it is in hogging then vica versa.

Ajitesh said: (Aug 10, 2016)  
The correct answer should be (A).

Vicky said: (Aug 16, 2016)  
The answer is A.

It's just like turning the pages in a book, where the bottom layer compresses and the top layer expands.

Hasiba said: (Sep 26, 2016)  
I think, option A is the answer.

Krishna said: (Sep 28, 2016)  
The correct answer is option A.

Vikash Kumar said: (Oct 6, 2016)  
Not cleared with this question, Please explain me detailed.

Pavankumar said: (Oct 16, 2016)  
I think the answer for the maximum compressive stress is developed on the top layer of the beam.

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