Example 1
q = 1 C, U = 1 V -> W = 1 J.
Type q [C] and U [V]. The calculator computes W = q·U: 1 C and 1 V is 1 J, and 0.01 C and 230 V is 2.3 J. An electron at 1.5 V is 1.5 eV. Zero coulombs does not move a charge.
Potential: V = W/q. Field: E = F/q.
Charge q (C) and Potential difference U (V). The result shows up here.
Work in an electric field is W = q U. At 1 C and 1 V you get 1 J. At 0.01 C and 230 V you get 2.3 J. At 2e-6 C and 12 V you get 0.000024 J. An electron q = −1.602176634e-19 C at 1.5 V: |W| = 1.5 eV. At 1000 V that is 1000 eV. The sign of q stays in the product.
The form has two fields: q in coulombs and U in volts. The result is in joules, eV beside it. 1 eV = 1.602176634·10⁻¹⁹ J. A comma, a period, and 2e-6 are the same q: 0,01 and 0.01.
q cannot be zero: there is nothing to move. Typed U = 0 gives W = 0. Both fields need a number before 2.3 J can appear. The sign of q matters: a negative charge flips the sign of W.
V = W/q is on the neighbouring page: the same relation, you want potential. E = F/q is force per charge, not work. W = F s is mechanics, same unit J, different inputs.
This calculator does not model a whole trajectory. It takes q and a potential difference U and multiplies.
Type 0.01 and 230, click Calculate, and match 2.3 J. The header symbol does not move charge. Treat the eV beside it as the same energy on another scale.
W = q·U
q ≠ 0. U any finite value. Unit of W: joule. 1 eV = 1.602176634·10⁻¹⁹ J.
Work in the field here is W = q·U. 1 C and 1 V is 1 J. 0.01 C and 230 V is 2.3 J. An electron at 1.5 V is 1.5 eV.
q = 1 C, U = 1 V -> W = 1 J.
q = 2e-6 C, U = 12 V -> W = 0.000024 J.
q = -1.602e-19 C, U = 1.5 V -> |W| = 1.5 eV.
q = 0.01 C, U = 230 V -> W = 2.3 J.
q = -1.602e-19 C, U = 1000 V -> |W| = 1000 eV.
q = 5 C, U = 20 V -> W = 100 J.
q = 0.002 C, U = 9 V -> W = 0.018 J.
q = 0.001 C, U = 100 V -> W = 0.1 J.
Work is 1 J. At 0.01 C and 230 V you get 2.3 J. At 2e-6 C and 12 V you get 0.000024 J.
Charge q [C], voltage U [V]. Result W [J] and also in eV. 1 eV = 1.602176634×10⁻¹⁹ J.
There is nothing to move. q must be nonzero. Both fields need a number.
Same relation, different unknown. Here you want W. There potential V from work you already have.
Here charge and voltage. There force and path. Same unit W [J], different fields.
The magnitude is 1.5 eV. At 1000 V it is 1000 eV. The sign of q stays in the product W = q U.
Yes. 0.01 and 0,01 are the same q [C]. 2e-6 works too.
Yes. Then W = 0 J. q still cannot be zero, because the calculator refuses an empty charge.
On the field-strength page. Here work from q and U, not force on a test charge.
Yes. A negative charge flips the sign of W. For an electron the page also shows |W| in eV.
The formula is the school one. Units follow SI; NIST SP 330 and BIPM define the measures, not your result.
Page updated in 2026.