Based on the data in table, answer the five questions that follow: The following table shows the break‐up of population in terms of males, females and transgenders of five different cities A ‐ E. Some of the data in the table is in percent (%) while some data is in numbers. City‐wise Break‐up of Population Male population of City 'E' is how much more than female population of City 'A'?City Population Break-up Males Females Transgenders A 45% 30% 2000 B 50% 3000 35% C 8000 35% 15% D 45% 3600 25% E 38% 32% 4200
2920
The question asks us to calculate the difference between the male population of City E and the female population of City A based on the provided table showing the population breakdown by gender across five cities (A to E). The data is given in a mix of percentages and absolute numbers.
| City | Population Break-up | ||
|---|---|---|---|
| Males | Females | Transgenders | |
| A | 45% | 30% | 2000 |
| B | 50% | 3000 | 35% |
| C | 8000 | 35% | 15% |
| D | 45% | 3600 | 25% |
| E | 38% | 32% | 4200 |
To find the required difference, we first need to determine the absolute numbers for the female population of City A and the male population of City E.
For City A, we are given the percentage of males (45%), females (30%), and the absolute number of transgenders (2000). The total percentage for males and females is the sum of their individual percentages:
Percentage of Males and Females in City A = 45% + 30% = 75%
Since the percentages for all three categories (Males, Females, Transgenders) must add up to 100%, the percentage represented by the transgender population is:
Percentage of Transgenders in City A = 100% - Percentage of Males and Females
Percentage of Transgenders in City A = 100% - 75% = 25%
We know that the number of transgenders in City A is 2000, which corresponds to 25% of the total population of City A. We can use this information to find the total population of City A:
If 25% of Total Population of City A = 2000
Then, 1% of Total Population of City A $= \frac{2000}{25} = 80$
Total Population of City A = 100% = $80 \times 100 = 8000$
Now that we have the total population of City A, we can calculate the number of females, which is 30% of the total population:
Female Population of City A = 30% of 8000
Female Population of City A $= \frac{30}{100} \times 8000 = 0.30 \times 8000 = 2400$
For City E, we are given the percentage of males (38%), females (32%), and the absolute number of transgenders (4200). Similar to City A, we find the total percentage for males and females:
Percentage of Males and Females in City E = 38% + 32% = 70%
The percentage represented by the transgender population is:
Percentage of Transgenders in City E = 100% - Percentage of Males and Females
Percentage of Transgenders in City E = 100% - 70% = 30%
We know that the number of transgenders in City E is 4200, which corresponds to 30% of the total population of City E. We can use this to find the total population of City E:
If 30% of Total Population of City E = 4200
Then, 1% of Total Population of City E $= \frac{4200}{30} = 140$
Total Population of City E = 100% = $140 \times 100 = 14000$
Now we can calculate the number of males in City E, which is 38% of the total population:
Male Population of City E = 38% of 14000
Male Population of City E $= \frac{38}{100} \times 14000 = 0.38 \times 14000 = 5320$
The question asks how much more the male population of City E is than the female population of City A. We find this by subtracting the female population of City A from the male population of City E.
Difference = Male Population of City E - Female Population of City A
Difference = $5320 - 2400 = 2920$
Therefore, the male population of City E is 2920 more than the female population of City A.
| City | Category | Percentage | Absolute Number | Calculation Method |
|---|---|---|---|---|
| A | Transgenders | $100\% - (45\% + 30\%) = 25\%$ | 2000 | Given |
| A | Total Population | 100% | 8000 | $2000 / 25\% \times 100\%$ |
| A | Females | 30% | 2400 | $30\% \text{ of } 8000$ |
| E | Transgenders | $100\% - (38\% + 32\%) = 30\%$ | 4200 | Given |
| E | Total Population | 100% | 14000 | $4200 / 30\% \times 100\%$ |
| E | Males | 38% | 5320 | $38\% \text{ of } 14000$ |
| Difference | Male(E) - Female(A) | 2920 | $5320 - 2400$ |
Data interpretation questions often involve analyzing tables, charts, or graphs to extract relevant information and perform calculations. Here are some general tips:
The table shows District-wise data of a number of primary school teachers posted in schools of a city.
Study the table and answer the question:
District | Male teachers | Female teachers |
East | 1650 | 2375 |
North | 1075 | 2651 |
West | 1280 | 1520 |
South | 1170 | 1085 |
Central | 690 | 859 |
Table shows income (in Rs. ) received by 4 employees of a company during the month of December 2020 and all their income sources.
Source | Amit | Suresh | Nitin | Varun |
Salary | 35000 | 38500 | 29000 | 42000 |
Arrears | 6000 | 6300 | 5000 | 7500 |
Bonus | 1000 | 1100 | 1000 | 1240 |
Overtime | 1800 | 1950 | 1400 | 1500 |
Study the table and answer the question:
Income (Rs.) | No. of persons |
Less than 200 | 12 |
Less than 250 | 26 |
Less than 300 | 34 |
Less than 350 | 40 |
Less than 400 | 50 |
The following table shows the annual profit of a company (in Rs. lakh).
2014-2015 | 2015-2016 | 2016-0217 | 2017-2018 | 2018-2019 |
625 | 690 | 725 | 775 | 815 |
The period which has the maximum percentage increase in profit over the previous year is:
The table given below shows the number of persons participating in a survey from 6 different states.
| States | Persons |
| S1 | 100 |
| S2 | 200 |
| S3 | 400 |
| S4 | 500 |
| S5 | 600 |
| S6 | 800 |
What is the ratio of number of person participating in a survey from state S3 to the number of person participating in a survey from state S4?