(N-1)=(4-1)= N=3 l=0,1,2,3
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[ -2n ] is positive for all negative values of 'n' .
What are all the possible whole number values for 7
for a normal-shaped distribution with n=50 and siqma =8 : a- what proportion of the scores have values between 46 and 54? b- for samples of n= 4, what means have values what proportion of the sample mean have values between 46 and 54? c- for samples of n= 16, what means have values what proportion of the sample mean have values between 46 and 54?
In the third principle level (n=3), the possible values of l can range from 0 to n-1. So for n=3, the possible values of l are 0, 1, and 2, making a total of 3 different values.
45, 90, 180
(N-1)=(4-1)= N=3 l=0,1,2,3
45, 90, 180
For an electron with n=5, the possible values of l range from 0 to 4 (l=0, 1, 2, 3, 4). The value of l depends on the principal quantum number (n) according to the rule that l can be any integer value from 0 to n-1.
n = 3/2, n = 2
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4
13
[ -2n ] is positive for all negative values of 'n' .
lab values for n is 135,lab values for k is 3.5 to 5.5.
Which region you shade depends on whether you are required to shade the possible values or the values that need t be rejected. In 2 or more dimensions, you would normally shade the regions to be rejected - values that are not solutions. With a set of inequalities, this will result in an unshaded region (if any) any point of which will satisfy all the equations.If the inequality is written in the form x < N where N is some given value, then the possible solutions are to the left of N and the rejected values are to the right. Whether the value N, itself, is shaded or not depends on whether the inequality is strict or not.