Question:medium

Use the same InfiniteJobs.com table as above.

YearCategoryNumber of RegistrationsNumber of Candidates who posted their CVsNumber of Candidates short-listed by EmployersNumber of offered jobs
2004Technical61,20559,981684181
2004Managerial19,23615,38913848
2005Technical63,29860,133637115
2005Managerial45,29240,76339984

Statement X: The percentage of drop-outs (from the Registration stage to posting CVs) had decreased from 2004 to 2005 for the Managerial category.
Statement Y: The percentage of drop-outs was higher for the Technical category than for the Managerial category in 2005.

Show Hint

Drop-outs = Registrations minus CVs posted; convert to a percentage of Registrations before comparing across categories or years.
Updated On: Jul 14, 2026
  • Only [X] is True
  • Only [Y] is True
  • Both [X] and [Y] are True
  • Neither [X] nor [Y] is True
Show Solution

The Correct Option is A

Solution and Explanation

Step 1: Reframe drop-outs as a "conversion rate" instead.
Rather than working with the drop-out percentage directly, it helps to work with the opposite quantity, the CV-posting rate (CVs posted divided by Registrations), since a higher conversion rate means a lower drop-out rate, and vice versa.

Step 2: Find the Managerial conversion rate for both years.
2004: $15{,}389/19{,}236 \approx 0.800$, so about 80% converted (20% dropped out). 2005: $40{,}763/45{,}292 \approx 0.900$, so about 90% converted (10% dropped out). Conversion rose from 80% to 90%, which means the drop-out rate fell from 20% to 10%. This confirms Statement X is true.

Step 3: Find the Technical conversion rate for 2005.
$60{,}133/63{,}298 \approx 0.950$, so about 95% of Technical registrants converted to CV-posters in 2005, meaning only about 5% dropped out.

Step 4: Compare the two 2005 drop-out rates.
Technical's drop-out rate (about 5%) is lower than Managerial's (about 10%) in 2005. Statement Y claims Technical's rate was higher, which is the opposite of what the numbers show, so Statement Y is false.

Step 5: Final Answer.
Only Statement X turns out to be correct.
\[ \boxed{\text{Only [X] is True}} \]
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