The table below provides details regarding the number of men and women working at five distinct corporations (V, W, X, Y, and Z), along with the proportion of total personnel (men + women) who received a promotion at each corporation. Review the dataset to answer the question that follows.
| Corporation | Men | Women | % of personnel promoted |
|---|---|---|---|
| V | 400 | 350 | 40% |
| W | 260 | 100 | 80% |
| X | 340 | 410 | 60% |
| Y | 200 | 300 | 80% |
| Z | 240 | 360 | 50% |
Note: The total staff size at any corporation is the sum of the men and women working there.
How much greater or smaller is the combined count of promoted personnel from corporations V, W, and Y than the total number of women working in corporations W, X, and Y?Correct Answer :
178
Solution :
Correct Answer: The correct answer is 178.
To solve this problem, we need to find two quantities from the given dataset and then calculate their difference:
1. The combined count of promoted personnel from corporations V, W, and Y.
2. The total number of women working in corporations W, X, and Y.
Step 1: Calculate the promoted personnel for Corporations V, W, and Y.
The total staff size at any corporation is the sum of the men and women working there.
Corporation V:
Men = 400, Women = 350
Percentage promoted = 40%
Corporation W:
Men = 260, Women = 100
Percentage promoted = 80%
Corporation Y:
Men = 200, Women = 300
Percentage promoted = 80%
Now, calculate the combined count of promoted personnel from V, W, and Y:
Step 2: Calculate the total number of women working in Corporations W, X, and Y.
From the table, the number of women in each of these corporations is:
Women in Corporation W = 100
Women in Corporation X = 410
Women in Corporation Y = 300
Step 3: Calculate the difference.
Thus, the combined count of promoted personnel from corporations V, W, and Y is greater than the total number of women working in corporations W, X, and Y by 178.
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