miller.tristan90
miller.tristan90 3d ago • 10 views

Transformer Equation Practice Problems with Solutions

Hey everyone! 👋 I'm trying to get a handle on transformer equations for my physics class. It's kinda confusing! Anyone have some good practice problems with solutions that can help me out? Thanks! 🙏
⚛️ Physics

1 Answers

✅ Best Answer

📚 Topic Summary

Transformers are essential devices that change AC voltage levels. The key to understanding them lies in the transformer equation, which relates the voltage ratio to the turns ratio of the primary and secondary coils. This relationship allows us to calculate voltage and current transformations, understanding step-up and step-down transformers.

The fundamental equation is:

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

Where: $V_p$ = Primary voltage, $V_s$ = Secondary Voltage, $N_p$ = Number of primary turns, and $N_s$ = Number of secondary turns.

🧠 Part A: Vocabulary

Match the terms with their definitions:

Term Definition
1. Primary Coil A. The coil that outputs the transformed voltage.
2. Secondary Coil B. A transformer that increases voltage.
3. Step-Up Transformer C. The coil connected to the input voltage source.
4. Step-Down Transformer D. A transformer that decreases voltage.
5. Turns Ratio E. The ratio of the number of turns in the primary coil to the number of turns in the secondary coil.

Answers:

  1. 1-C
  2. 2-A
  3. 3-B
  4. 4-D
  5. 5-E

✍️ Part B: Fill in the Blanks

A transformer works on the principle of ____________________ induction. The ratio of primary voltage to secondary voltage is equal to the ____________________ ratio. In a step-down transformer, the secondary voltage is ____________________ than the primary voltage.

Answers:

  1. Electromagnetic
  2. Turns
  3. Lower

🤔 Part C: Critical Thinking

Explain, in your own words, why transformers are essential for long-distance power transmission.

Join the discussion

Please log in to post your answer.

Log In

Earn 2 Points for answering. If your answer is selected as the best, you'll get +20 Points! 🚀