Maxwell Wheel Model pendulum model
Maxwell Wheel Model Original price was: ₹1,000.Current price is: ₹650. (Exc. GST)
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Hydraulic Press Model
Hydraulic Press Model Original price was: ₹800.Current price is: ₹350. (Exc. GST)

Gyroscope Model

  • The working principle of a gyroscope model is based on gravity.
  • It is explained as the product of angular momentum, which is experienced by the torque on a disc to produce a gyroscopic precession in the spinning wheel.
  • The device features a spinning disc securely mounted on the base, allowing it to move freely in multiple directions. This ensures that the orientation stays consistent, no matter how the base moves.

Original price was: ₹800.Current price is: ₹350. (Exc. GST)

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  • Pick up from the Samtech Store in Ambala

To pick up today

Free

  • Courier delivery

Our courier will deliver to the specified address

4-5 Days

200+

  • Warranty 1 year
  • Free 7-Day Replacement

Description

The gyroscope model is a device that uses the principles of angular momentum to maintain its orientation in space. At its core, a gyroscope consists of a spinning wheel or rotor mounted on a set of gimbals, which are pivoted rings that allow the wheel to rotate freely in multiple axes. When the wheel is spinning, it exhibits a property called rigidity in space, which enables it to resist changes to its orientation. This property means that no matter how the mounting frame is tilted or rotated, the axis of the gyroscope maintains a constant position relative to inertial space. This principle is crucial in a variety of applications, from navigation systems to stabilizing technology in aeroplanes and spacecraft.

The working principle of gyroscopes model can be explained through the conservation of angular momentum, which states that the total angular momentum of a closed system remains constant if no external torques act upon it. When the rotor spins, it creates angular momentum, which provides stability to the gyroscope. If the gyroscope experiences an external force, such as a change in orientation or rotation of the frame, it responds not by simply tipping over but rather by precessing — a movement perpendicular to the direction of the applied force. This precessional movement enables gyroscopes to provide feedback and stabilization, making them essential components in inertial navigation systems, such as those used in spacecraft and submarines.

In aviation and marine applications, gyroscopes are employed as part of the navigation and control systems due to their ability to provide accurate orientation data. For example, in airplanes, gyroscopes help pilots maintain level flight by providing critical information on the aircraft’s attitude. In submarines, gyroscopes are used to determine heading, ensuring that these vessels can navigate effectively underwater where GPS signals are unavailable. The versatility and reliability of gyroscopes make them indispensable in technology development, paving the way for advancements in robotics, virtual reality, and autonomous vehicles, where precise orientation and stabilization are required.

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