In order to measure physical quantities in the sub-atomic world, the quantum theory often employs energy [E], angular momentum [J] and velocity [c] as fundamental dimensions instead of the usual mass, length and time. Then, the dimension of pressure in this theory is

\[\frac{{{[E]}^{4}}}{{{[J]}^{3}}{{[c]}^{3}}}\]

\[\frac{[E]}{{{[J]}^{2}}{{[c]}^{2}}}\]

\[\frac{{{[E]}^{3}}}{{{[J]}^{2}}{{[c]}^{2}}}\]

In order to measure physical quantities in the sub-atomic world, the q

1.	In order to measure physical quantities in the sub-atomic world, the quantum theory often employs energy [E], angular momentum [J] and velocity [c] as fundamental dimensions instead of the usual mass, length and time. Then, the dimension of pressure in this theory is
A.	\[\frac{{{[E]}^{4}}}{{{[J]}^{3}}{{[c]}^{3}}}\]
B.	\[\frac{{{[E]}^{2}}}{[J][c]}\]
C.	\[\frac{[E]}{{{[J]}^{2}}{{[c]}^{2}}}\]
D.	\[\frac{{{[E]}^{3}}}{{{[J]}^{2}}{{[c]}^{2}}}\]
Answer» B. \[\frac{{{[E]}^{2}}}{[J][c]}\]