There are non perfect square numbers between the squares of the numbers n and n-1
Answers
Answered by
63
Answer:
The number of non square numbers
between n² and ( n + 1 )² is 2n
*****************************************
Here ,
n = 12 ,
n + 1 = 13
Therefore ,
Number of natural numbers lie
between 12² and 13² = 2 × 12
= 24
Answered by
2
Between the squares of the numbers n and (n+1), there are often 2n nonperfect square numbers. Every non-perfect square number has a 2, 3, or 8 as its final digit. All other numbers that don't end in 0, 1, 4, 5, or 9 are therefore perfect squares.
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