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Calculators



Series and Parallel Resistor Calculator: Calculate Total Resistance Instantly

  • Calculator
  • Tips for Working with Resistors
  • Understanding Series and Parallel Resistance
  • Common Resistor Color Codes

Calculator

Use Kobee's Parallel and Series Resistor Calculator to find the total equivalent resistance of a series or parallel resistance circuit.

How to Use This Calculator

  • Select whether you want to calculate series or parallel resistance
  • Add up to 10 resistors using the Add Resistor Button
  • Enter the values of your resistors in the input fields (use standard units: Ω, kΩ, or MΩ)
  • Use the "Reset" button to clear all fields and start a new calculation

More Calculators

Calculator Icon

All Calculators

Series and Parallel Capacitors

Series and Parallel Capacitors

Tips for Working with Resistors

  • Always consider the power rating of your resistors, not just their resistance values
  • Remember that real-world resistors have tolerances (typically ±1%, ±5%, or ±10%)
  • When using parallel resistors, ensure they have appropriate wattage ratings for the current they'll carry
  • For high-precision applications, use 1% tolerance resistors or better

Understanding Series and Parallel Resistance

When working with electronic circuits, you'll often need to combine multiple resistors. There are two fundamental ways to connect resistors: in series or in parallel.

Series Resistance

When resistors are connected in series (end-to-end), the total resistance is simply the sum of all individual resistances:

$$R_{TOTAL}=R_1+R_2+R_3 ...+R_N$$

Series circuits create a single path for current to flow through each resistor one after another. This configuration is commonly used when you need to:

  • Divide voltage across multiple components
  • Reduce current in a circuit
  • Create a specific voltage drop

Parallel Resistance

When resistors are connected in parallel (side-by-side), calculating the total resistance is a bit more complex:

$$\frac{1}{R_{TOTAL}}=\frac{1}{R_1}+\frac{1}{R_2}+\frac{1}{R_3}+ ...+\frac{1}{R_N}$$

For just two resistors in parallel, there's a simplified formula:

$$R_{TOTAL}=\frac{R_1*R_2}{R_1+R_2}$$

Parallel configurations are used when you need to:

  • Maintain the same voltage across multiple components
  • Provide multiple current paths
  • Achieve a lower equivalent resistance than any individual resistor

Common Resistor Color Codes

Need help identifying your resistors? Here's a quick reference for the standard resistor color code:

Resistor Color Code Reference

  • Black: 0
  • Brown: 1
  • Red: 2
  • Orange: 3
  • Yellow: 4
  • Green: 5
  • Blue: 6
  • Violet: 7
  • Grey: 8
  • White: 9

Hey there! Thanks for stopping by


We hope you found what you were looking for and were able to step away knowing just that little bit more

Founded by a group of electrical engineers, Kobee's main goal is to simplify electronics design and home automation and making it accesible to everyone, not just the engineering community. In many of our own personal maker journeys we were able to benefit from the amazing open source and community driven content generated by savvy makers all over the world. Though, the issue we always found is that although the content was readily available, the documentation and explanation was sometimes barebones and better suited to the experts that designed it in the first place. We're looking to change that! To explain it as simply and as clearly as we can and to pay it forward to the open source community that we all love 

So what can you expect from us? Its unlikely you'll find an in depth explanation of laplace transform here and we're probably not going to delve into the world of imaginary numbers (Sorry). But, if you're looking for straight forward, to the point and simple to understands tutorials, explanations and project examples; we think we just might have you covered.

Our community is at the heart of what we do, so if you have any comments or questions leave them in the comments down below or use the Contact Us Form to get in touch. We'll do our best to help each and every one of you

- Kobee
License:

CC BY-SA 4.0

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