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
What is the ratio of salary of Varun to his income other than salary?
525 ∶ 128
The question asks us to find the ratio of Varun's salary to his income from sources other than salary based on the provided table showing employee income in December 2020.
| 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 |
First, we need to identify Varun's salary and his income from other sources from the table.
Varun's income from sources other than salary includes Arrears, Bonus, and Overtime.
Now, we calculate Varun's total income from sources other than salary:
\text{Total other income} = \text{Arrears} + \text{Bonus} + \text{Overtime}
\text{Total other income} = 7500 + 1240 + 1500
\text{Total other income} = 10240
So, Varun's income other than salary is Rs. 10240.
The question asks for the ratio of Varun's salary to his income other than salary.
\text{Ratio} = \frac{\text{Varun's Salary}}{\text{Varun's Total Other Income}}
\text{Ratio} = \frac{42000}{10240}
Now, we need to simplify this ratio.
Start by dividing both numbers by a common factor, like 10:
\frac{42000}{10240} = \frac{4200}{1024}
Divide both by 4:
\frac{4200 \div 4}{1024 \div 4} = \frac{1050}{256}
Divide both by 2:
\frac{1050 \div 2}{256 \div 2} = \frac{525}{128}
The ratio is 525 : 128. Let's check if 525 and 128 have any common factors other than 1.
There are no common factors other than 1. So, the ratio 525 : 128 is in its simplest form.
Therefore, the ratio of salary of Varun to his income other than salary is 525 : 128.
| Item | Value (Rs.) |
|---|---|
| Varun's Salary | 42000 |
| Varun's Arrears | 7500 |
| Varun's Bonus | 1240 |
| Varun's Overtime | 1500 |
| Varun's Total Other Income | 10240 |
| Ratio (Salary : Other Income) | 525 : 128 |
A ratio is a comparison of two quantities. It shows how many times one quantity contains the other. Ratios can be written in several ways:
Ratios are typically simplified to their lowest terms by dividing both parts of the ratio by their greatest common divisor (GCD).
In this problem, we compared Varun's salary to the sum of his other income components (arrears, bonus, overtime) as given in the December 2020 income table.
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 |
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?
The data given in the table shows the number of students studying in 4 different disciplines in 5 institutes.
Study the table and answer the question:
Institutes | Arts | Science | Commerce | Computer Science |
A | 36 | 48 | 59 | 57 |
B | 45 | 54 | 55 | 48 |
C | 55 | 36 | 56 | 51 |
D | 45 | 48 | 55 | 53 |
E | 48 | 44 | 52 | 55 |