The root-mean-square speed for particles in an ideal gas is equal to the square root of this number times R T over M.
The root-mean-square speed for particles in an ideal gas is equal to the square root of this number times R T over M. The electric field strength due to an electric dipole decays at this power of distance, and this constant is in the denominator of the moment of inertia of (*) a rod rotated about one end. The semi-major axis is raised to this power in one of Kepler's laws, and jerk is this derivative of position with respective to time. A "law" states that as the surface area grows by the second power, the volume instead grows by this power. For 10 points, give this number, the number of spatial dimensions.
The root-mean-square speed for particles in an ideal gas is equal to the square root of this number times R T over M.
three (accept third or cube)