I. j; k; m; n; p
II. j - 10; m; m; m; p + 15
III. j + 2; k + 1; m; n - 1; p - 2
If j, k, m, n, and p are consecutive positive integers such that j < k < m < n < p, the data sets I, II, and III above are ordered from greatest standard deviation D to least standard deviation in which of the following?	Choose the correct choice from the following options:
A) I, III, II
B) II, I, III
C) II, III, I
D) III, I, II
E) III, II, I
Range of 1st Set = (p-j)   Range of 2nd Set = P+15 - j +10 = (p-j) +25   Range of 3rd Set = P -2 - j - 2 = (p-j) - 4   R2 &gt; R1 &gt; R3 ==&gt; SD2 &gt; SD1 &gt; SD3   Since,D= Higher the Range -&gt; More Dispersion in the Set -&gt; More Standard Deviation.II, I, III
<result>B</result>
I. j; k; m; n; p
II. j - 10; m; m; m; p + 15
III. j + 2; k + 1; m; n - 1; p - 2
If j, k, m, n, and p are consecutive positive integers such that j < k < m < n < p, the data sets I, II, and III above are ordered from greatest standard deviation D to least standard deviation in which of the following?