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Integers Class 6 Worksheet Maths Chapter 1

Q.1. Write 'True' or 'False' for the following :
(i) –20° C represent temperature "above 20°C"
(ii) 8 > (–10)
(iii) | – 2 | = 2
(iv) | – 4 – 2 | = – 6 (v) (–3) > (–5) 

Q.2. Fill up the blanks :
(i) Integer which is neither positive nor negative is ____________
(ii) Predecessor of (–99) is ____________
(iii) | -26-14 | = ____________
(iv) Successor of (–100) is ____________
(v) Largest 3-digit negative integer is ____________ 

Q.3. Subtract (–25) from the sum of 15 and 35.
Q.4. Add the sum of (–2063) and 562 to (–2063).
Q.5. Simplify :
(i) (–50) + (–200) – (–500)
(ii) 23 – (–15) + 12
(iii) (24 + 6) ÷ (–3)
(iv) 19 + {10 ÷ (7 – 9)}
(v) 12 – {16 – (6 + 2 – 6 ÷ 3)} 

Q.6. Write additive inverse of :
(i) (–6347)
(ii) 0
(iii) 4231
(iv) 2132 – 132
(v) –10 – 5

Q.7.Integers Class 6 Worksheet Maths Chapter 1

Observe the number line given above and answer the following :
(i) What is the position of Reeta on the number line?
(ii) What is the position of Seema?
(iii) What is the distance between Reeta and Seema?

Q.8. Represent the following numbers/expressions on a number line?
(i) –7
(ii) + 9
(iii) 7 – 2
(iv) – 5–4
(v) 4 – 9 

Q.9. Enter the correct sysmbol >, =, < in the following :
(i) (–7) _________  (2)
(ii) 7 _________  (–12)
(iii) 0 _________  (–2)
(iv) (–16) _________  (9 + 7)
(v) – (10 + 5) _________  (–15) 

Q.10. Find the values of 'a' when :
(i) a + 10 = – 18
(ii) a – 3 = 7
(iii) –13a = 91
(iv) a ÷ 5 = 3

You can access the solutions to this worksheet here.

The document Integers Class 6 Worksheet Maths Chapter 1 is a part of the Class 6 Course Mathematics (Maths) Class 6.
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FAQs on Integers Class 6 Worksheet Maths Chapter 1

1. What are integers and how are they used in everyday life?
Ans. Integers are whole numbers that can be positive, negative, or zero. They are used in everyday life for counting, measuring, and performing calculations. For example, when tracking temperatures (which can be below zero), counting money, or recording scores in sports.
2. How do you add and subtract integers?
Ans. To add integers, if they have the same sign, you add their absolute values and keep the sign. If they have different signs, you subtract the smaller absolute value from the larger one and keep the sign of the integer with the larger absolute value. For subtraction, you can change it to addition by adding the opposite integer.
3. What are the rules for multiplying and dividing integers?
Ans. When multiplying or dividing integers, if both integers have the same sign (both positive or both negative), the result is positive. If they have different signs, the result is negative. For example, (-3) × (-2) = 6 and (-3) × 2 = -6.
4. How do you compare integers?
Ans. To compare integers, you look at their values on the number line. The integer further to the right is greater. For example, -3 is greater than -5 because it is to the right of -5 on the number line. You can also use symbols: > (greater than), < (less than), and = (equal to).
5. What is the absolute value of an integer and why is it important?
Ans. The absolute value of an integer is its distance from zero on the number line, regardless of direction. It is always a non-negative number. For example, the absolute value of -4 is 4. It is important in various applications, such as finding distances and solving equations.
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