I did this question using the logic of Quant and found it easier to conclude using this.
Let's assume:
1982 low-paying service people = A
1982 total employment = T
Rate of growth of low-paying = Rate of growth of total employment = x
(we are given in the passage that low-paying market share remained constant)1982 high-paying service people = B
Rate of growth of high-paying = y
We are given that in 1995, share of high-paying increased from 1982:
B/T = (B(1+y))/(T(1+x))
This means y > x------------(eq 1)We are also given, greatest increase in number of people was for low-paying employees
So it has to be greater than an increase in high-paying employees
Ax > By
but y > x from eq1
so for Ax > By to hold true, A >> B
Thus, A >> B(A) In 1982 more people were working in low-paying service occupations than were working in high-paying service occupations.
Can conclude, using above equations, we can easily conclude this.
(B) In 1995 more people will be working in high-paying service occupations than will be working in low-paying service occupations.
Cannot conclude, we don't have any info on how the mix will change.
(C) Nonservice occupations will account for the same share of total employment in 1995 as in 1982.
Cannot conclude, this is not possible logically, we are given that low-paying share remained constant, high-paying share increased, if we assume only class remaining is non-service then its share has to be reduced.
(D) Many of the people who were working in low-paying service occupations in 1982 will be working in high-paying service occupations by 1995.
Cannot conclude, similar to B, we don't have enough info to conclude on migration of people from one class to another.
(E) The rate of growth for low-paying service occupations will be greater than the overall rate of employment growth between 1982 and 1995.
Cannot conclude, this contradicts the fact given to us, for low-paying service employment share to remain constant, rate of growth has to be same.