Updated Science & Engineering Tool

Temperature Conversion Calculator

Convert temperatures instantly between Celsius, Fahrenheit, Kelvin and Rankine. See clear formulas, worked examples and a customizable conversion table.

Celsius (°C) Fahrenheit (°F) Kelvin (K) Rankine (°R)

Interactive Temperature Conversion Calculator

Use this Temperature Conversion Calculator to switch between °C, °F, K and °R. The quick converter handles any pair of units, while the Celsius and Fahrenheit tabs focus on common everyday conversions. The table tab lets you build a range of converted values for study or engineering work.

The quick converter uses exact formulas between Celsius, Fahrenheit, Kelvin and Rankine. Results are rounded to your chosen number of decimal places.

This tab applies the classic formulas F = (9/5)·C + 32, K = C + 273.15 and R = (C + 273.15) × 9/5.

This tab uses C = (5/9)·(F − 32), K = (F + 459.67) × 5/9 and R = F + 459.67.

Use the table to compare how ranges of temperatures look in another scale, such as 0–100 °C to °F or 300–1000 K to °C.

Temperature Conversion Calculator – Convert Between °C, °F, K And °R

The Temperature Conversion Calculator on MyTimeCalculator lets you switch between Celsius, Fahrenheit, Kelvin and Rankine in a few clicks. Instead of memorizing every conversion, you can enter a value, choose the units and see the result instantly along with the key formulas and equivalent values in °C and K.

Temperature scales are used in everyday weather, cooking, science experiments and engineering calculations. This tool focuses on numeric conversions and clear formulas so you can move between scales without confusion.

Core Temperature Conversion Formulas

All conversions in the calculator are based on standard relationships between Celsius, Fahrenheit, Kelvin and Rankine. Once you know a few base formulas, you can derive the rest.

Celsius To Fahrenheit And Back

Celsius and Fahrenheit are both relative temperature scales with different zero points and step sizes. The formulas are:

\( F = \dfrac{9}{5}C + 32 \)
\( C = \dfrac{5}{9}(F - 32) \)

For example, 25 °C in Fahrenheit is:

\( F = \dfrac{9}{5} \cdot 25 + 32 = 45 + 32 = 77 \,^{\circ}\!F \)

Celsius To Kelvin And Back

Kelvin is an absolute temperature scale used in science. It uses the same step size as Celsius but shifted so that 0 K is absolute zero.

\( K = C + 273.15 \)
\( C = K - 273.15 \)

For example, 25 °C in Kelvin is:

\( K = 25 + 273.15 = 298.15 \,K \)

Fahrenheit To Kelvin And Back

You can convert Fahrenheit to Kelvin directly or by going through Celsius. A direct pair of formulas is:

\( K = (F + 459.67)\cdot\dfrac{5}{9} \)
\( F = K\cdot\dfrac{9}{5} - 459.67 \)

For example, 77 °F in Kelvin is:

\( K = (77 + 459.67)\cdot\dfrac{5}{9} = 536.67\cdot\dfrac{5}{9} \approx 298.15 \,K \)

Rankine Relationships

Rankine is another absolute temperature scale, mainly used in some engineering fields. It uses Fahrenheit-sized degrees and shares absolute zero with Kelvin. The connections are:

\( R = F + 459.67 \)
\( F = R - 459.67 \)
\( R = K\cdot\dfrac{9}{5} \)
\( K = R\cdot\dfrac{5}{9} \)

Combining these with Celsius–Kelvin formulas gives conversions between Celsius and Rankine:

\( R = (C + 273.15)\cdot\dfrac{9}{5} \)
\( C = \dfrac{5}{9}R - 273.15 \)

How The Temperature Conversion Calculator Works

Internally, the calculator uses Kelvin as a neutral reference scale. When you enter a value and choose from and to units, it performs two steps:

  1. Convert the input temperature to Kelvin using the appropriate formula for its scale.
  2. Convert the Kelvin value to the target scale and round to the requested number of decimal places.

This approach keeps the logic clean and ensures that every pair of conversions stays consistent, especially when working with Kelvin and Rankine.

Understanding The Tabs In The Calculator

Quick Converter

The quick converter tab is the most flexible view. You enter a single temperature and can convert it from any of the four scales to any other. The calculator also shows the equivalent values in Celsius and Kelvin, which are often used as reference in science and everyday discussions.

Celsius Conversions

The Celsius tab focuses on typical real-world tasks such as converting weather reports and lab temperatures. You enter °C and see °F, K and °R:

  • Fahrenheit using \( F = \dfrac{9}{5}C + 32 \)
  • Kelvin using \( K = C + 273.15 \)
  • Rankine using \( R = (C + 273.15)\cdot\dfrac{9}{5} \)

Fahrenheit Conversions

The Fahrenheit tab is helpful if your starting point is °F, such as oven temperatures or weather reports in the United States. You enter °F and see °C, K and °R using:

  • Celsius using \( C = \dfrac{5}{9}(F - 32) \)
  • Kelvin using \( K = (F + 459.67)\cdot\dfrac{5}{9} \)
  • Rankine using \( R = F + 459.67 \)

Conversion Table

The table tab builds multiple conversions at once. You can define a start, end and step size along with from and to units. The calculator then lists rows of input and converted values. This is useful for:

  • Creating a quick reference for classroom use.
  • Comparing engineering design temperatures in different scales.
  • Visualizing how a range in °C looks when mapped to °F or K.

Absolute Zero In Different Scales

All temperature conversions ultimately tie back to absolute zero, the lowest possible temperature where there is no thermal energy left to remove. In the four scales supported by the calculator, absolute zero is:

  • 0 K
  • −273.15 °C
  • −459.67 °F
  • 0 °R

How To Use The Temperature Conversion Calculator

  • Choose the tab that best matches your task: quick conversion, Celsius-based, Fahrenheit-based or table.
  • Enter the temperature value or range and select the from and to units.
  • Adjust the decimal places if you need more or fewer digits in the result.
  • Click the calculate button to see conversions and check the formulas mentioned in the descriptions.
  • Use the Celsius and Kelvin equivalents as neutral references to compare outputs.

Rounding, Precision And Practical Use

The formulas themselves are exact, but the calculator rounds results to the decimal setting you choose. For casual tasks like cooking or room temperature, whole degrees or one decimal place are usually enough. For lab work or engineering, you may want more decimal places and should respect the significant figures of your measurements.

For very sensitive calculations, such as thermodynamic simulations, you may need specialized software with higher precision or unit-aware algebra systems. The Temperature Conversion Calculator is designed to be an intuitive, fast tool for everyday and classroom conversions.

Temperature Conversion Calculator FAQs

Frequently Asked Questions About Temperature Conversion

Learn more about converting between Celsius, Fahrenheit, Kelvin and Rankine and how to use this calculator effectively.

Different temperature scales were developed for different contexts and eras. Celsius is common in science and most countries, Fahrenheit is traditional in the United States, Kelvin is standard in physics and engineering and Rankine appears in some specialist engineering fields. This calculator lets you navigate between them without memorizing every relationship.

Yes. By definition, 0 °C corresponds to 32 °F and 273.15 K at standard atmospheric pressure. These fixed points are built into the formulas the calculator uses, so you can rely on them for normal conditions.

Rankine is less common than Celsius, Fahrenheit and Kelvin, but it is still used in some thermodynamic and engineering applications, especially where imperial units are standard. The calculator includes Rankine so those conversions are easy when you need them.

For everyday tasks, one or two decimal places are usually enough. For lab reports or engineering specifications, you may need more precision, but it is important to match the number of decimals to the accuracy of your original measurements and the requirements of your field.

Yes. The tool is useful for checking homework answers and building intuition about how temperature scales relate. In a classroom setting, the table feature can illustrate how a range in one scale looks in another scale. However, students should still practice doing conversions by hand to understand the underlying formulas.