Converted values (from {from})
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Convert energy and work units across SI, thermal, mechanical, and atomic contexts with clear full-table output and practical examples. For broader category navigation, explore Energy.
Convert energy and work units.
Energy is the capacity to do work. Work is energy transferred when a force causes displacement. In physics, both share the same dimension and the same SI unit: joule (J).
In practice, the naming changes by domain: electricity usage may be in Wh, thermal systems in BTU or therm, mechanical systems in ft·lbf, and microscopic physics in eV. This converter unifies those contexts in one place.
Different industries adopted units that fit their workflows, instruments, and historical standards. Engineers often use SI units, HVAC workflows rely on BTU/therm, and lab-scale physics frequently uses eV. A useful converter must bridge these systems without forcing manual factor lookup.
The tool applies a base-unit method: convert input to joules first, then convert from joules to each target unit. This gives consistent values across the full output table and supports reliable step-by-step checking in examples.
If your requirement is energy transfer rate per unit area (rather than total energy/work), use Energy Flux Converter.
Use this when you need to translate electricity-style usage into SI base energy.
Given: $$E=500\ \mathrm{Wh}$$ Reference factor: $$1\ \mathrm{Wh}=3600\ \mathrm{J}$$
Convert: $$E_{J}=500\times 3600$$
Final result: $$E_{J}=1{,}800{,}000\ \mathrm{J}$$
Use this when translating SI energy into a common thermal unit.
Given: $$E=10{,}000\ \mathrm{J}$$ Reference factor: $$1\ \mathrm{kcal\ (th)}=4184\ \mathrm{J}$$
Convert: $$E_{\mathrm{kcal(th)}}=\frac{10{,}000}{4184}$$
Final result: $$E_{\mathrm{kcal(th)}}=2.390057\ \mathrm{kcal\ (th)}$$
Use this in mechanical work scenarios where you need SI equivalent energy.
Given: $$W=2500\ \mathrm{ft\cdot lbf}$$ Reference factor: $$1\ \mathrm{ft\cdot lbf}=1.3558179483\ \mathrm{J}$$
Convert: $$W_{J}=2500\times 1.3558179483$$
Final result: $$W_{J}=3389.544871\ \mathrm{J}$$
Use this for utility-scale thermal values, then express them in megajoules.
Given: $$E=2\ \mathrm{therm(US)}$$ Reference factor: $$1\ \mathrm{therm(US)}=105{,}480{,}400\ \mathrm{J}$$
Convert to joules: $$E_{J}=2\times 105{,}480{,}400=210{,}960{,}800\ \mathrm{J}$$ Convert joules to megajoules: $$E_{MJ}=\frac{210{,}960{,}800}{10^6}$$
Final result: $$E_{MJ}=210.9608\ \mathrm{MJ}$$
Clear answers on units, precision, and practical use.
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