Determine Young's modulus of a material by the bending of a beam using uniform bending. SPH-M041

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Determine Young's modulus of a material by the bending of a beam using uniform bending. SPH-M041
Determine Young's modulus of a material by the bending of a beam using uniform bending. SPH-M041
Determine Young's modulus of a material by the bending of a beam using uniform bending. SPH-M041
Determine Young's modulus of a material by the bending of a beam using uniform bending. SPH-M041

Determine Young's modulus of a material by the bending of a beam using uniform bending. SPH-M041

Category: Physics

Model No:SPH-M041

Determine Young's modulus of a material by the bending of a beam using uniform bending

The Young’s Modulus by Uniform Bending Apparatus is a physics laboratory instrument designed to determine the Young’s modulus of an elastic material by studying the uniform bending of a beam. It is widely used in undergraduate physics laboratories, engineering colleges, universities, and educational institutions for practical experiments involving elasticity and the mechanical properties of materials.

The apparatus demonstrates how a beam bends when equal loads are applied at equal distances on either side of its central region, producing a nearly constant bending moment over the portion between the loads. The resulting elevation or depression of the beam is measured using a travelling microscope or another suitable measuring arrangement.

By recording the applied load, the dimensions of the beam, the distance between the supports and loading points, and the corresponding deflection, students can calculate Young’s modulus using the appropriate uniform bending formula.

This experiment helps students understand elastic deformation, bending moments, flexural rigidity, and the relationship between applied force and beam deflection. The apparatus is suitable for engineering physics laboratories, mechanics practicals, material science demonstrations, and higher-education laboratory courses.

Product Description

Aim: Determine the stated elastic property of a material using the method specified in the experiment title.

Product Specifications

  • Product Name: Young’s Modulus by Uniform Bending Apparatus
  • Experiment: Determination of Young’s modulus by uniform bending of a beam
  • Subject: Physics / Engineering Mechanics
  • Experimental Principle: Elastic bending of a beam under a constant bending moment
  • Beam Material: Metal beam or other suitable elastic material, depending on the supplied model
  • Support Arrangement: Two supports with provision for applying equal loads at suitable distances
  • Loading System: Load hangers and slotted weights, as applicable
  • Deflection Measurement: Travelling microscope or suitable deflection-measuring arrangement
  • Measured Parameters: Applied load, beam dimensions, support spacing, loading distance, and beam deflection
  • Applications: Study of elasticity, flexural rigidity, beam deformation, and Young’s modulus
  • Suitable For: Schools, colleges, universities, engineering institutions, and physics laboratories

 

Contents

  1. Uniform bending experimental setup
  2. Elastic beam or test specimen
  3. Support arrangement for the beam
  4. Load hangers and slotted weights, as applicable
  5. Travelling microscope or suitable deflection-measuring device, according to model configuration
  6. Measuring accessories and necessary fittings
  7. Instruction manual with experimental procedure and calculation guidance

Experimental Procedure

  1. Place the beam on the two supports and measure its breadth and thickness accurately.
  2. Measure the distance between the supports and the distance from each support to its corresponding loading point.
  3. Set up the deflection-measuring instrument and record the initial reference reading.
  4. Apply equal loads at the two loading points to produce uniform bending.
  5. Measure the resulting central deflection of the beam.
  6. Increase the load gradually and record the corresponding deflection for several readings, keeping within the elastic limit.
  7. Calculate Young’s modulus using the appropriate formula and compare the results across different loads.

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