\( a \) ure ase 5 \( \% \) \( x \) the

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What was known as 'ur'?

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Magnetic scalar potential is defined as

U ({\vec{r}}_{2}) - U ({\vec{r}}_{1}) = - \int_{{\vec{r}}_{1}}^{{\vec{r}}_{2}} \vec{B} . \vec{d l}

Apply this equation to a closed curve enclosing a long straight wire. The RHS of the above equation is then −μ₀ i by Ampere's law. We see that

U ({\vec{r}}_{2}) \neq U ({\vec{r}}_{1})

even when

{\vec{r}}_{2} = {\vec{r}}_{1}

. Can we have a magnetic scalar potential in this case?

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No abbreviations such as 'UR' for 'your' are used in official communication.

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