This quantity's operator equals "negative i h-bar del," and it equals Planck's constant divided by the de Broglie wavelength.
This quantity's operator equals "negative i h-bar del," and it equals Planck's constant divided by the de Broglie wavelength. The translational invariance of the Lagrangian gives rise to one property of this quantity, which is the canonical conjugate of position. Euler's first law gives this quantity in terms of the velocity of the center of mass, and it equals zero in the center-of-mass frame of reference. The original statement of Newton's second law was that force equals this quantity's derivative. This quantity is conserved in collisions within closed systems. For 10 points, name this quantity equal to mass times velocity.
This quantity's operator equals "negative i h-bar del," and it equals Planck's constant divided by the de Broglie wavelength.
linear momentum [do not accept "angular momentum"] 