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Question 863 of 949

Which of the following statements best describes the function of a transformer in an electrical circuit?

  • A transformer converts electrical energy into mechanical energy.
  • A transformer steps up or steps down voltage levels in an AC circuit.
  • A transformer stores electrical charge for later use.
  • A transformer provides a path for current to flow in a circuit.

Correct Answer: B

Explanation
**Correct Option: B. A transformer steps up or steps down voltage levels in an AC circuit.** ### Detailed Explanation: A transformer is an electrical device that is primarily used to change the voltage levels in alternating current (AC) circuits. It operates on the principle of electromagnetic induction and consists of two coils of wire, known as the primary and secondary coils, wound around a magnetic core. #### How a Transformer Works: 1. **Basic Structure**: - The transformer has two main components: the primary coil (input side) and the secondary coil (output side). These coils are wrapped around a core, usually made of iron, which enhances the magnetic field. 2. **AC Input**: - When an alternating current flows through the primary coil, it creates a changing magnetic field around it. This changing magnetic field induces a voltage in the secondary coil due to Faraday's law of electromagnetic induction. 3. **Voltage Transformation**: - The ratio of the number of turns of wire in the primary coil (N₁) to the number of turns in the secondary coil (Nā‚‚) determines whether the transformer steps up or steps down the voltage. The relationship is given by the formula: \[ \frac{V₁}{Vā‚‚} = \frac{N₁}{Nā‚‚} \] - Here, \(V₁\) is the voltage across the primary coil, and \(Vā‚‚\) is the voltage across the secondary coil. - If \(Nā‚‚ > N₁\), the transformer is a step-up transformer, increasing the voltage. Conversely, if \(Nā‚‚ < N₁\), it is a step-down transformer, decreasing the voltage. 4. **Power Conservation**: - Ideally, the power input to the transformer (P₁ = V₁ * I₁) equals the power output (Pā‚‚ = Vā‚‚ * Iā‚‚), where \(I₁\) and \(Iā‚‚\) are the currents in the primary and secondary coils, respectively. This means: \[ V₁ * I₁ = Vā‚‚ * Iā‚‚ \] - This relationship shows that if the voltage is increased (step-up), the current decreases, and vice versa for a step-down transformer. ### Why Other Options Are Incorrect: - **Option A: A transformer converts electrical energy into mechanical energy.** - This statement is incorrect because transformers do not convert electrical energy into mechanical energy. Instead, they transfer electrical energy from one circuit to another at different voltage levels without changing the form of energy. - **Option C: A transformer stores electrical charge for later use.** - This is also incorrect. Transformers do not store electrical charge; they are designed to transfer energy. Capacitors, not transformers, are the components that store electrical charge. - **Option D: A transformer provides a path for current to flow in a circuit.** - While transformers are part of an electrical circuit, they do not provide a path for current flow in the same way that conductors do. Instead, they facilitate the transfer of energy between circuits at different voltage levels. ### Common Pitfalls: - **Confusing transformers with other devices**: Students often confuse transformers with devices that convert energy types, such as motors or generators. Remember, transformers only change voltage levels in AC circuits. - **Ignoring the AC requirement**: Transformers only work with alternating current. They do not function with direct current (DC) because DC does not create a changing magnetic field. ### Revision Summary: - A transformer changes voltage levels in AC circuits through electromagnetic induction. - The voltage transformation is determined by the ratio of turns in the primary and secondary coils. - Transformers do not convert energy types or store charge; they simply transfer electrical energy. - Understanding the basic principles of transformers is crucial for electrical engineering and physics applications.
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