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Access comprehensive chapter-wise worksheets for Chapter 9 Rational Numbers using the CBSE Class 7 Mathematics Rational Numbers Worksheet Set 01. Designed to align with the 2026-27 academic syllabus for Class 7 Mathematics, these printable practice sets help students reinforce key concepts and improve their overall exam readiness.
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View or download the dedicated CBSE Class 7 Mathematics Rational Numbers Worksheet Set 01 resource below. Engaging with these practice papers under focused study conditions ensures continuous academic progress and mastery of the 2026-27 curriculum for Chapter 9 Rational Numbers.
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Question. Write down the numerator of each of the following rational numbers:
(i) (-7/5)
(ii) (14/-4)
Solution.
(i) Given (-7/5)
Numerator of (-7/5) is -7
(ii) Given (14/-4)
Numerator of (14/-4) is 1
Question. Write down the denominator of each of the following rational numbers:
(i) (-4/5)
(ii) (11/-34)
Solution.
(i) Given (-4/5)
Denominator of (-4/5) is 5
(ii) Given (11/-34)
Denominator of (11/-34) is -43
Question. Write down the rational number whose numerator is (-3) × 4, and whose denominator is (34 – 23) × (7 – 4).
Solution.
Given numerator = (-3) × 4 = -12
Denominator = (34 – 23) × (7 – 4)
= 11 × 3 = 33
Therefore the rational number = (-12/33)
Question. Write down the rational numbers as integers: (7/1), (-12/1), (34/1), (-73/1), (95/1)
Solution.
Given (7/1), (-12/1), (34/1), (-73/1), (95/1)
Integers of (7/1), (-12/1), (34/1), (-73/1), (95/1) are 7, -12, 34, -73, 95
Question. Write the following integers as rational numbers: -15, 17, 85, -100
Solution.
Given -15, 17, 85, -100
The rational numbers of given integers are (-15/1), (17/1), (85/1) and (-100/1)
Question. Write down the rational number whose numerator is the smallest three digit number and denominator is the largest four digit number.
Solution.
Smallest three digit number = 100
Largest four digit number = 9999
Therefore the rational number is = 100/9999
Question. Separate positive and negative rational numbers from the following rational numbers:
(-5/-7), (12/-5), (7/4), (13/-9), 0, (-18/-7), (-95/116), (-1/-9)
Solution.
Given (-5/-7), (12/-5), (7/4), (13/-9), 0, (-18/-7), (-95/116), (-1/-9)
A rational number is said to be positive if its numerator and denominator are either positive integers or both negative integers.
Therefore positive rational numbers are: (-5/-7), (-18/-7), (7/4), (-1/-9)
A rational number is said to be negative integers if its numerator and denominator are such that one of them is positive integer and another one is a negative integer.
Therefore negative rational numbers are: (12/-5), (13/-9), (-95/116)
Question. Which of the following rational numbers are positive:
(i) (-8/7)
(ii) (9/8)
(iii) (-19/-13)
(iv) (-21/13)
Solution.
Given (-8/7), (9/8), (-19/-13), (-21/13)
A rational number is said to be positive if its numerator and denominator are either positive integers or both negative integers.
Therefore the positive rational numbers are (9/8) and (-19/-13)
Question. Which of the following rational numbers are negative:
(i) (-3/7)
(ii) (-5/-8)
(iii) (9/-83)
(iv) (-115/-197)
Solution.
Given (-3/7), (-5/-8), (9/-83), (-115/-197)
A rational number is said to be negative integers if its numerator and denominator are such that one of them is positive integer and another one is a negative integer.
Therefore negative rational numbers are (-3/7) and (9/-83)
Please refer to attached file for CBSE Class 7 Maths Worksheet - Rational Numbers (1)
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Chapter 9 Rational Numbers Printable Worksheets and Exercises for Class 7 Mathematics
Practice Exercises for Class 7 Mathematics Chapter 9 Rational Numbers
Review targeted practice exercises for Class 7 Mathematics Chapter 9 Rational Numbers. Curated to match official CBSE guidelines, these printable problem sets support daily revision and improve overall test readiness.
Step-by-Step Solutions and Practice Guidelines
Designed around the official curriculum for Class 7 Mathematics, these practice sheets guarantee standard compliance. Reviewing step-by-step solutions after completion sharpens your accuracy and clarifies complex sub-topics within Chapter 9 Rational Numbers.
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