00:01
Given the transition of an electron from one energy level to another, we can find the energy released using the equation e equals r times h times c times 1 over nf squared minus 1 over n i squared.
00:23
The first three values in this equation are constant values.
00:27
R is called the rydford constant and it's equal to 1 .0 .9.
00:34
974 times 10 to the 7 meters to the minus 1.
00:43
H is planx constant, which is 6 .6 .26 times 10 to the minus 34, kilograms times meters squared per second squared, and c is the speed of light, which is 3 times 10 to the 8 meters per second.
01:06
Nf is our final energy state, and so in this case it's where the electron ends up, which in this case is 2.
01:23
N .i is where the electron started, or the initial energy level, which in this problem is 5.
01:37
So we can find the energy by substituting in all these values into the equation.
01:41
We multiply 1 .074 times 10 to the 7 times 6 .626 times 10 to the minus 34 times 3 times 10 to the 8 times 1 over 2 squared minus 1 over 5 squared...