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Brand: Reliant Lab
Reliant Lab Inerti Bar, Solid Brass Rod with Wall Bracket Arrangement
SKU: TB-RE-66473
Estimated Delivery By: Apr 16 - Apr 18 
MRP : ₹2609 ₹1799
31% OFF!
Estimated Delivery By: Apr 16 - Apr 18 Easy Return
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₹1799 (Including GST)
MRP : ₹2609
31% OFF!
Get Extra ₹27 OFF on Prepaid Orders
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Short Description
Reliant Lab Inerti Bar, Solid Brass Rod
With Wall Bracket Arrangement
With Wall Bracket Arrangement
Country of origin: India
Specifications
- Brand: Reliant Lab
- Product Quantity : 1 Piece
- Dia Size : 6 inch Dia (Approx.)
Description
The Inertia Bar consists of a solid, high-quality brass rod, typically 30cm to 40cm in length, with a uniform cross-section. It is designed to be suspended horizontally at its center of gravity by a thin test wire. The system includes a robust wall bracket arrangement, which provides a stable, vibration-free anchor point for the wire. By twisting the bar and measuring the period of its torsional oscillations, students can calculate the Modulus of Rigidity of the wire material. Because the geometry of the solid rod is simple, its theoretical moment of inertia can be easily compared with experimental results.
Features
:- Uniform Geometry: The rod is ground to a perfect cylindrical shape, ensuring that theoretical calculations for the moment of inertia are highly accurate.
- Stable Wall Bracket: Includes a heavy-duty cast iron bracket that fixes to the wall, eliminating bench vibrations that could interfere with oscillation timing.
- Precision Split Chucks: Both the bracket and the bar are equipped with hardened steel chucks to grip the suspension wire securely without slipping.
- Adjustable Suspension: The design allows for easy changes to the wire length, enabling the study of the relationship between length and torsional period.
Applications
:- Verification of Moment of Inertia: Empirically confirming the formula for the moment of inertia of a thin rod rotating about its center.
- Torsional Constant Study: Measuring the twisting couple per unit twist for wires of various diameters and materials.
- Simple Harmonic Motion (SHM): Demonstrating the principles of angular SHM where torque is proportional to angular displacement.
- Material Stiffness Comparison: Analyzing how different alloys react to torsional stress and identifying their elastic limits.
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