All Exams Test series for 1 year @ ₹349 only
Question

A transformer transforms

The correct answer is

Voltage and Current

Understanding What a Transformer Transforms

A transformer is an electrical device that is used to transfer electrical energy between two or more circuits through electromagnetic induction. It does this by changing the voltage and current levels. Let's look at what a transformer actually transforms.

How a Transformer Works

A basic transformer consists of two coils of wire, called the primary coil and the secondary coil, wound around a common magnetic core. When an alternating voltage is applied to the primary coil, it creates a changing magnetic field in the core. This changing magnetic field then induces an alternating voltage in the secondary coil.

The relationship between the voltage and the number of turns in the coils is given by the transformer equation:

$\frac{V_p}{V_s} = \frac{N_p}{N_s}$

Where:

  • $V_p$ is the voltage across the primary coil
  • $V_s$ is the voltage across the secondary coil
  • $N_p$ is the number of turns in the primary coil
  • $N_s$ is the number of turns in the secondary coil

This equation clearly shows that the voltage is transformed (changed) in proportion to the ratio of the number of turns in the coils.

Analyzing the Transformation of Voltage and Current

For an ideal transformer (one that loses no energy), the power in the primary coil is equal to the power in the secondary coil. Power ($P$) is calculated as voltage ($V$) multiplied by current ($I$).

$P_p = V_p I_p$

$P_s = V_s I_s$

Since $P_p = P_s$ (for an ideal transformer):

$V_p I_p = V_s I_s$

This means that if the voltage is stepped up (increased) in the secondary coil ($V_s > V_p$), the current must be stepped down (decreased) proportionally ($I_s < I_p$) to keep the power constant. Conversely, if the voltage is stepped down ($V_s < V_p$), the current is stepped up ($I_s > I_p$).

So, a transformer transforms both the voltage and the current.

What About Frequency?

The transformer works based on a changing magnetic field created by an alternating current (AC). The rate at which this magnetic field changes is determined by the frequency of the applied voltage in the primary coil. This changing magnetic field induces a voltage in the secondary coil that alternates at the exact same rate.

Therefore, a transformer does not change the frequency of the electrical energy being transferred. The frequency of the voltage and current in the secondary coil is always the same as the frequency in the primary coil.

Evaluating the Options

Let's consider the given options based on our understanding:

  • Frequency: A transformer does not change frequency. So, this option is incorrect.
  • Voltage: A transformer does change voltage (steps it up or down). This is part of what it transforms.
  • Current: As a consequence of changing voltage while keeping power constant, a transformer also changes current inversely. This is also part of what it transforms.
  • Voltage and Current: Since a transformer changes both voltage and current simultaneously while maintaining frequency and ideally power, this option accurately describes what a transformer transforms.

Summary of Transformer Action

Here's a quick summary of how a transformer affects electrical quantities:

Quantity Primary Side Secondary Side Transformed?
Voltage (V) $V_p$ $V_s$ Yes (changed according to turns ratio)
Current (I) $I_p$ $I_s$ Yes (changed inversely to voltage ratio)
Frequency (f) $f_p$ $f_s$ No ($f_p = f_s$)
Power (P) $P_p = V_p I_p$ $P_s = V_s I_s$ Ideally No ($P_p = P_s$) - In reality, small losses occur.

Based on this analysis, a transformer primarily changes the voltage and current levels of an AC electrical signal.

Revision Table: Key Transformer Concepts

Concept Description Relation to Question
Transformer Function Transfers electrical energy between circuits Core function leading to transformation
Mutual Induction Principle of operation (changing magnetic field induces voltage) Explains how voltage transformation occurs
Voltage Transformation Voltage changes according to turns ratio ($\frac{V_p}{V_s} = \frac{N_p}{N_s}$) Directly addresses voltage transformation
Current Transformation Current changes inversely to voltage ratio ($\frac{I_p}{I_s} = \frac{V_s}{V_p}$) assuming constant power Directly addresses current transformation
Frequency Remains constant across the transformer Distinguishes what is NOT transformed
Power Ideally remains constant ($P_p = P_s$) Explains the relationship between voltage and current changes

Additional Information: Types and Uses of Transformers

Transformers are essential components in electrical power systems and electronics. They are used for various purposes based on their ability to transform voltage and current.

  • Step-Up Transformer: Has more turns in the secondary coil than the primary ($N_s > N_p$). It increases voltage ($V_s > V_p$) and decreases current ($I_s < I_p$). Used in power generation plants to increase voltage for long-distance transmission, reducing power loss.
  • Step-Down Transformer: Has fewer turns in the secondary coil than the primary ($N_s < N_p$). It decreases voltage ($V_s < V_p$) and increases current ($I_s > I_p$). Used near homes and businesses to reduce high transmission voltage to safe levels for use in appliances and devices.
  • Isolation Transformer: Has an equal number of turns in the primary and secondary coils ($N_p = N_s$). Voltage remains the same, but it provides electrical isolation between circuits, improving safety and reducing noise.

The ability to transform voltage and current makes transformers indispensable for efficient power transmission and distribution, as well as for operating various electronic devices at their required voltage levels.

Was this answer helpful?

Important Questions from Transformer

  1. Which of the following is used in transformer protection system?

  2. Open circuit test on transformers is conducted to determine which of the following?

  3. ________ is a property of ferromagnetic materials that causes them to change their shape or dimensions during the process of magnetization.

  4. The transformation ratio ($K$) of a step-up transformer is:

  5. In a power transformer, the breather is provided in order to _____.

Need Expert Advice?

Start Your Preparation with Prepp Mobile App

Download the app from Google Play & App Store
Download the app from Google Play & App Store
Prepp Mobile App