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Accueil > Produits > Champ magnétique > ABS

ABS base: Ampère, Biot&Savart (ABS)

ABS  Plus d'informations

 Tray table position 1  
 Tray table position 2


 

Original and robust design for this educational material dedicated for the experimental demonstration of Ampere, Biot& Savart.
The coil is simply supplied with few mA courent, and the magnetic field can be measured along the graduated plate with magnetometer like INPHYNIX probe M.

Its modular platform allows you to verify Biot&Savart’s law inside or outside the coil.

The distribution of the field B on a closed surface and the demonstration of the Ampere’s theorem are measured on the graduated raised surfaces on the platform.

demander un devis


Caractéristiques techniques :
  • Single turn, square coil 360x360 mm
  • DC coil electrical resistance : negligible
  • Current limitation by adding 50 Ohm resistor
  • Maximum supply voltage: +/- 20 V
  • Connection : banana and coaxial BNC connectors
  • Possibility to add supplementary coils on a built-in groove
  • Removable, 2 positions tray table
  • Size (centered tray table) : 365x300x445(hight)
  • Plastic ABS material
  • Silk screened texts and inscriptions

 

 (*) Inphynix reserves the right to modify the characteristics of the material described herein prior notice.

  Les points forts :
  • Measuring around a single turn coil, close to the ideal academic case
  • Novelty of experiments much closer to academic lectures and exercises
  • Coil currents < 100 mA (no needs for high currents output power supplies)
  • Robust  plastic ABS fabrication
  • Silk screened texts and inscriptions
  • 2 years warranty
Expériences possibles :

Around cross product and Biot et Savart's law

  • Measuring the magnetic flux density in the center of the loop and upon symmetry axis
  • Measuring the magnetic flux density in the vicinity of the side wire, seen like a quasi infinite wire
  • Adding the effect of finite length of the wire and effects of the other wires

Around Ampère's theorem and line integral

  • To draw a contour line
  • Sampling and monitoring the tangential component of vector B
  • Showing the adequacy of the reconstructed line integral from samples along the chosen contour line and the Ampere's theorem. 

 


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