Class 7 Exam > Class 7 Notes > Worksheet: Rational Numbers
Worksheet: Rational Numbers - Class 7 PDF Download
Q1: Which is closer to 
Q2: Which is closer to 
Q3: Who scored closer to the class average of 75% on the test?
Zander: 40/60
Malik: 44/60
Jarak: 55/60
Q4: Order the following from least to greatest:
Q5: Which fraction is closest to 4.2?
Q6: Which of the following fractions is equivalent to a repeating decimal?
Q7: Which is the better deal? $3 for four of your favourite songs, or $2 for three of your favourite songs
Q8: Who is faster? James Waabooz ran 4 km in 9 minutes; Shirley Mikinaakose ran 5 km in 10 minutes
Q9: Put the following in order from fastest to slowest: a snail at 2 km in 11 hours, a turtle at 3 km in 12 hours, a goldfish at 1 km in 2 hours, and a three-legged horse at 7 km in 16 hours
Q10: Mr. Cone cuts lawns for 8 hours and gets $70 and Mrs. Cube works in a store and earns $10/hr. Is Mr. Cone making more or less than Mrs. Cube per hour?
You can access the solutions to this worksheet here.
FAQs on Worksheet: Rational Numbers - Class 7
| 1. What are rational numbers and how are they defined? |  |
Ans. Rational numbers are numbers that can be expressed in the form of a fraction a/b, where 'a' and 'b' are integers, and 'b' is not equal to zero. This includes whole numbers, fractions, and negative numbers, as long as they can be represented as a ratio of two integers.
| 2. How do you compare two rational numbers? | |
Ans. To compare two rational numbers, you can convert them to a common denominator or convert them to decimal form. Once they are in the same form, you can easily see which one is greater or if they are equal.
| 3. Can rational numbers be represented on a number line? | |
Ans. Yes, rational numbers can be represented on a number line. Each rational number corresponds to a specific point on the line, making it possible to visualize their relative positions and compare them.
| 4. What are some real-life examples of rational numbers? | |
Ans. Real-life examples of rational numbers include measurements like 1/2 meter, 3/4 of a pizza, or a bank account balance of $150.25. These examples illustrate how rational numbers are used in everyday situations.
| 5. How can you add or subtract rational numbers? | |
Ans. To add or subtract rational numbers, you need to find a common denominator. Once you have a common denominator, you can add or subtract the numerators while keeping the denominator the same, and then simplify the result if possible.
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