Directions: Answer the question based on the information given below:
The given line graph shows the percentage of total women out of total persons and the percentage of total employed women out of total women in five different wards (1, 2, 3, 4, and 5) of a city. Consider (Men + Women) = Total persons in each ward. Value of Y = (4X - 8). The total number of persons (Men + Women) in ward 1 is 250.
Given bar graph shows the number of employed men out of the total men in each ward and the percentage of employed men, who get more than 50 thousand salaries per month.
Note:
1. Total number of unemployed men in ward 1 is 100.
2. Ratio of total men in ward 1 and ward 2 is 55: 63 respectively.
3. Total number of persons in all five wards together is 2300.
4. Ratio of number of persons in ward 3, ward 4, and ward 5 is 16: 9 : 10 respectively.
If fifty percent of employed women in all five wards together get less than 50 thousand salaries per month, then which of the following statement(s) is/are correct/
I. Number of employed women, who get less than 50 thousand salaries per month in all five wards together is half of the number of employed men in ward 5 of the city.
II. Number of employed women, who gets more than 50 thousand salaries per month in all five wards together is more than the number of employed men, who gets less than 50 thousand salaries per month in ward 3 of the city.
III. There is an equal number of total person in ward 1 in the city and the total number of employed men in ward 4 of the city.
IV. Number of employed men, who gets less than 50 thousand salaries per month in ward 4 of the city is more than the number of unemployed men in ward 2 of the city.