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Explanation: The torque on a current loop is maximized when the plane of the loop is perpendicular to the magnetic field. As the angle increases, the effective component of the magnetic field acting on the loop decreases, leading to a reduction in torque.
Explanation: Ampère’s Circuital Law states that the integral of the magnetic field around a closed loop is proportional to the total current passing through the loop. This law is fundamental in understanding how currents generate magnetic fields.
Explanation: A moving coil galvanometer is designed to detect and measure small currents and voltages in electrical circuits. It can be calibrated to function as an ammeter or voltmeter depending on how it is connected in the circuit.
Explanation: The Biot-Savart Law provides a mathematical framework for calculating the magnetic field produced at a point in space by a small segment of current-carrying wire. This law is essential for understanding how currents create magnetic fields in various configurations.
Explanation: For a very long solenoid, the magnetic field inside is uniform and strong, while the field outside is negligible, effectively approaching zero. This characteristic is crucial for applications where a confined magnetic field is needed.
Explanation: The equation kφ = NI AB describes how the restoring torque (k) is proportional to the deflection (φ) in a galvanometer, where N is the number of turns, I is the current, and AB is a constant. This relationship is fundamental in understanding how galvanometers operate.
Explanation: The Lorentz force is given by the equation F = q(E + v × B), indicating that it depends on the charge of the particle (q), its velocity (v), and the magnetic field (B). This relationship is crucial for understanding the motion of charged particles in magnetic fields.
Explanation: The unit of magnetic field strength is the tesla (T), named after Nikola Tesla. It is a standard SI unit used to measure the strength of magnetic fields, with the gauss being a smaller, non-SI unit often used in practical applications.
Explanation: Ampère’s Circuital Law relates the magnetic fields generated by electric currents to the currents themselves. It is a fundamental principle in electromagnetism, similar to how Gauss's law relates electric fields to charge distributions.
Explanation: A galvanometer is primarily used to detect whether a current is flowing in a circuit. It can indicate the presence and direction of current, making it a valuable tool in electrical measurements.
Explanation: The magnetic field around a long straight wire carrying current is given by the formula B = μ₀I/(2πr), where μ₀ is the permeability of free space, I is the current, and r is the distance from the wire. This relationship is crucial for understanding magnetic fields generated by currents.
Explanation: The Biot-Savart Law provides a mathematical framework for calculating the magnetic field generated by a current-carrying conductor. It is essential for understanding how currents produce magnetic fields in various configurations.
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