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Chapter 11: Ratio and Proportion 
 
 
PRACTICE SET 28 [PAGE 59] 
Practice Set 28 | Q 1.1 | Page 59 
In the example below, find the proportion of the first number to the second. 
24, 56 
 
SOLUTION 
 
 
 
Practice Set 28 | Q 1.2 | Page 59 
In the example below, find the proportion of the first number to the second. 
63, 49 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.3 | Page 59 
In the example below, find the proportion of the first number to the second. 
52, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.4 | Page 59 
In the example below, find the proportion of the first number to the second. 
84, 60 
Page 2


Chapter 11: Ratio and Proportion 
 
 
PRACTICE SET 28 [PAGE 59] 
Practice Set 28 | Q 1.1 | Page 59 
In the example below, find the proportion of the first number to the second. 
24, 56 
 
SOLUTION 
 
 
 
Practice Set 28 | Q 1.2 | Page 59 
In the example below, find the proportion of the first number to the second. 
63, 49 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.3 | Page 59 
In the example below, find the proportion of the first number to the second. 
52, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.4 | Page 59 
In the example below, find the proportion of the first number to the second. 
84, 60 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.5 | Page 59 
In the example below, find the proportion of the first number to the second. 
35, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.6 | Page 59 
In the example below, find the proportion of the first number to the second. 
121, 99 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.1 | Page 59 
Find the ratio of the first quantity to the second. 
25 beads, 40 beads 
 
SOLUTION 
 
 
Page 3


Chapter 11: Ratio and Proportion 
 
 
PRACTICE SET 28 [PAGE 59] 
Practice Set 28 | Q 1.1 | Page 59 
In the example below, find the proportion of the first number to the second. 
24, 56 
 
SOLUTION 
 
 
 
Practice Set 28 | Q 1.2 | Page 59 
In the example below, find the proportion of the first number to the second. 
63, 49 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.3 | Page 59 
In the example below, find the proportion of the first number to the second. 
52, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.4 | Page 59 
In the example below, find the proportion of the first number to the second. 
84, 60 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.5 | Page 59 
In the example below, find the proportion of the first number to the second. 
35, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.6 | Page 59 
In the example below, find the proportion of the first number to the second. 
121, 99 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.1 | Page 59 
Find the ratio of the first quantity to the second. 
25 beads, 40 beads 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.2 | Page 59 
Find the ratio of the first quantity to the second. 
40 rupees, 120 rupees 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.3 | Page 59 
Find the ratio of the first quantity to the second. 
15 minutes, 1 hour 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.4 | Page 59 
Find the ratio of the first quantity to the second. 
30 litres, 24 litres 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.5 | Page 59 
Find the ratio of the first quantity to the second. 
99 kg, 44000 grams 
Page 4


Chapter 11: Ratio and Proportion 
 
 
PRACTICE SET 28 [PAGE 59] 
Practice Set 28 | Q 1.1 | Page 59 
In the example below, find the proportion of the first number to the second. 
24, 56 
 
SOLUTION 
 
 
 
Practice Set 28 | Q 1.2 | Page 59 
In the example below, find the proportion of the first number to the second. 
63, 49 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.3 | Page 59 
In the example below, find the proportion of the first number to the second. 
52, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.4 | Page 59 
In the example below, find the proportion of the first number to the second. 
84, 60 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.5 | Page 59 
In the example below, find the proportion of the first number to the second. 
35, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.6 | Page 59 
In the example below, find the proportion of the first number to the second. 
121, 99 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.1 | Page 59 
Find the ratio of the first quantity to the second. 
25 beads, 40 beads 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.2 | Page 59 
Find the ratio of the first quantity to the second. 
40 rupees, 120 rupees 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.3 | Page 59 
Find the ratio of the first quantity to the second. 
15 minutes, 1 hour 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.4 | Page 59 
Find the ratio of the first quantity to the second. 
30 litres, 24 litres 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.5 | Page 59 
Find the ratio of the first quantity to the second. 
99 kg, 44000 grams 
SOLUTION 
 
 
Practice Set 28 | Q 2.6 | Page 59 
Find the ratio of the first quantity to the second. 
1 litre, 250 ml  
 
SOLUTION 
 
 
Practice Set 28 | Q 2.7 | Page 59 
Find the ratio of the first quantity to the second. 
60 paise, 1 rupee 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.8 | Page 59 
Find the ratio of the first quantity to the second. 
750 grams, 1/2 kg 
Page 5


Chapter 11: Ratio and Proportion 
 
 
PRACTICE SET 28 [PAGE 59] 
Practice Set 28 | Q 1.1 | Page 59 
In the example below, find the proportion of the first number to the second. 
24, 56 
 
SOLUTION 
 
 
 
Practice Set 28 | Q 1.2 | Page 59 
In the example below, find the proportion of the first number to the second. 
63, 49 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.3 | Page 59 
In the example below, find the proportion of the first number to the second. 
52, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.4 | Page 59 
In the example below, find the proportion of the first number to the second. 
84, 60 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.5 | Page 59 
In the example below, find the proportion of the first number to the second. 
35, 65 
 
SOLUTION 
 
 
Practice Set 28 | Q 1.6 | Page 59 
In the example below, find the proportion of the first number to the second. 
121, 99 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.1 | Page 59 
Find the ratio of the first quantity to the second. 
25 beads, 40 beads 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.2 | Page 59 
Find the ratio of the first quantity to the second. 
40 rupees, 120 rupees 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.3 | Page 59 
Find the ratio of the first quantity to the second. 
15 minutes, 1 hour 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.4 | Page 59 
Find the ratio of the first quantity to the second. 
30 litres, 24 litres 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.5 | Page 59 
Find the ratio of the first quantity to the second. 
99 kg, 44000 grams 
SOLUTION 
 
 
Practice Set 28 | Q 2.6 | Page 59 
Find the ratio of the first quantity to the second. 
1 litre, 250 ml  
 
SOLUTION 
 
 
Practice Set 28 | Q 2.7 | Page 59 
Find the ratio of the first quantity to the second. 
60 paise, 1 rupee 
 
SOLUTION 
 
 
Practice Set 28 | Q 2.8 | Page 59 
Find the ratio of the first quantity to the second. 
750 grams, 1/2 kg 
SOLUTION 
 
 
Practice Set 28 | Q 2.9 | Page 59 
Find the ratio of the first quantity to the second. 
125 cm, 1 metre 
 
SOLUTION 
 
 
Practice Set 28 | Q 3 | Page 59 
Reema has 24 notebooks and 18 books. Find the ratio of notebooks to books. 
 
SOLUTION 
Number of notebooks = 24 
Number of books = 18 
? Ratio of notebooks to books = Number of notebooks : Number of books 
= 24 : 18 
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FAQs on Textbook Solutions: Ratio & Proportion - Mathematics Class 6 (Maharashtra Board)

1. What is the definition of ratio and how is it used in everyday life?
Ans. A ratio is a relationship between two numbers that shows how many times one value contains or is contained within the other. It is often expressed in the form of a fraction, such as 3:1 or 4/5. In everyday life, ratios are used in cooking (for example, mixing ingredients), in finance (to compare expenses), and in sports (to compare scores or statistics).
2. How do you simplify a ratio?
Ans. To simplify a ratio, you divide both terms of the ratio by their greatest common divisor (GCD). For example, to simplify the ratio 8:12, you find the GCD of 8 and 12, which is 4. Dividing both terms by 4 gives you the simplified ratio of 2:3.
3. Can ratios be expressed as fractions? If so, how?
Ans. Yes, ratios can be expressed as fractions. For example, if you have a ratio of 2:3, you can write it as the fraction 2/3. This fraction represents the same relationship between the two quantities and can be used in calculations involving proportions.
4. What is the difference between a ratio and a proportion?
Ans. A ratio is a comparison of two quantities, while a proportion states that two ratios are equal. For example, if the ratio of boys to girls in a class is 2:3, and another class has the ratio of boys to girls as 4:6, you can say that these two ratios are in proportion because 2:3 equals 4:6.
5. How can ratios be applied in solving word problems?
Ans. Ratios can be applied in word problems by translating the relationships described in the problem into numerical ratios. For instance, if a problem states that there are 5 apples for every 2 oranges, you can express this as the ratio 5:2. From there, you can set up equations to find unknown quantities or solve for specific values based on the given ratios.
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