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Subjects
Mathematics CBSE
Class 8 New
A square and a cube
Textbook Based Questions
3.
TBQ - Count of numbers between two consecutive perfect squares
Exercise condition:
3
m.
Find
how many numbers lie between two consecutive perfect squares.
2n, where n is whole number
n+1, where n is whole number
n, where n is whole number
Do you notice a pattern?
The number of integers between consecutive perfect squares forms an
increasing sequence of odd numbers (1, 3, 5, 7, …)
increasing sequence of even numbers (2, 4, 6, 8, …)
Determine
how many integers lie between \(5^2\) and \(6^2\).
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