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Worksheet: The Other Side of Zero - 2 | Worksheets with Solutions for Class 6 PDF Download

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 )  > (–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.Worksheet: The Other Side of Zero - 2 | Worksheets with Solutions for Class 6

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) 3+ (-4)
(iii) 4 + 6
(iv) 8 - 5
(v) -7 + 7

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 Worksheet: The Other Side of Zero - 2 | Worksheets with Solutions for Class 6 is a part of the Class 6 Course Worksheets with Solutions for Class 6.
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FAQs on Worksheet: The Other Side of Zero - 2 - Worksheets with Solutions for Class 6

1. What is the main theme of "The Other Side of Zero"?
Ans. The main theme of "The Other Side of Zero" revolves around understanding the concept of zero and its significance in mathematics and life. It highlights how zero is not just a number but also a representation of absence, potential, and a starting point for various mathematical operations.
2. How does the article explain the concept of negative numbers?
Ans. The article explains negative numbers as values that represent a deficiency or a lack of quantity. It discusses how negative numbers are essential in mathematics for representing values below zero, such as temperatures below freezing or debts, and how they interact with positive numbers in calculations.
3. Why is zero considered an important number in mathematics?
Ans. Zero is considered an important number in mathematics because it serves as the additive identity, meaning that adding zero to any number does not change the value of that number. It also plays a crucial role in defining negative numbers, fractions, and various mathematical operations, making it foundational to the number system.
4. What examples does the article provide to illustrate the use of zero and negative numbers in real life?
Ans. The article provides examples such as temperatures below freezing, bank balances showing debts, and measurement scenarios where a lack of quantity is represented by zero. These examples help readers understand how zero and negative numbers are relevant and applicable in everyday situations.
5. How can understanding the concept of zero and negative numbers help students in their studies?
Ans. Understanding the concept of zero and negative numbers can help students develop a stronger foundation in mathematics. It enhances their problem-solving skills and enables them to tackle more complex mathematical concepts, such as algebra and calculus, where these numbers frequently occur. This foundational knowledge is essential for academic success in math-related subjects.
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