Difference between revisions of "Frequency conservation law"
From Absolute Theory
Jump to navigationJump to search (Created page with "Since according to E = const. In the closed system the energy is preserved, one can also deduce the frequency conservation law. Namely, E = h * f applies. Since Plank's con...") |
|||
| Line 1: | Line 1: | ||
| − | Since according to E = const. In the closed system the energy is preserved, one can also deduce the frequency conservation law. Namely, E = h * f applies. Since Plank's constant h is a constant, one divides an arbitrary but certain number const. by a number when you put the two equations together. This is again any arbitrary but specific number const. So '''f = const.''' | + | Since according to E = const. In the closed system the energy is preserved, one can also deduce the frequency conservation law. Namely, E = h * f applies. Since Plank's constant h is a constant, one divides an arbitrary but certain number const. by a number when you put the two equations together. This is again any arbitrary but specific number const. So '''f = const.''' in the isolated system, the frequencies are retained. |
Latest revision as of 02:00, 20 September 2020
Since according to E = const. In the closed system the energy is preserved, one can also deduce the frequency conservation law. Namely, E = h * f applies. Since Plank's constant h is a constant, one divides an arbitrary but certain number const. by a number when you put the two equations together. This is again any arbitrary but specific number const. So f = const. in the isolated system, the frequencies are retained.
