Question
Download Solution PDFComprehension
Directions: Read the given table carefully and answer the questions based on it.
Given table shows the total number of persons (Male and Female) applying for reservations in different hotels (A, B, C, D, and E) and the percentage of females, who applied for Reservations in different hotels.
| Hotels | Total number of persons applying for Reservations | Percentage of Females, who applied for Reservations |
| A | 440 | 30 |
| B | 330 | 60 |
| C | 484 | 25 |
| D | 672 | 50 |
| E | 540 | 40 |
Total number of males, who applied for Hotel reservations in Hotel B and C together is how much more/less than the number of females, who applied for Hotel reservations in Hotel E and D together?
Answer (Detailed Solution Below)
Detailed Solution
Download Solution PDFFrom the given table, we get:
| Hotels | Total number of persons applying for Reservations | Number of Males, who applied for Reservations | Number of Females, who applied for Reservations |
| A | 440 | 308 | 132 |
| B | 330 | 132 | 198 |
| C | 484 | 363 | 121 |
| D | 672 | 336 | 336 |
| E | 540 | 324 | 216 |
Total number of males, who applied for Hotel reservations in Hotel B and C together = (132 + 363) = 495
Total number of females, who applied for Hotel reservations in Hotel E and D together = (336 + 216) = 552
Required difference = (552 - 495) = 57, Less
Hence, the correct answer is option 1.
Last updated on Jun 14, 2025
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