Question

How many non perfect squares lie between squares of 75 and 76

Answer 1

no perfect square lies between 75 and 76

Answer 2

Concept Introduction: Finding squares are the basic concept of Mathematics.

Given:

We have been Given:

$75 \: and \: 76$

To Find:

We have to Find: How many non perfect squares lie in between them?

Solution:

According to the problem, We know, between the squares of any two consecutive numbers

$n \: and \: (n + 1)$

there lies

$2n$

non perfect squares, therefore the no. of non perfect squares are:

$2n = 2 \times 75 =15 0$

Final Answer: The number of Non Perfect squares are:

$150$

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