Question

How many non square numbers are there between 14 and 15 square

Answer 1

The number of non-square numbers between squares of two consecutive numbers say n and (n+1) is 2n

Here,

n=14

and (n+1)=15

So,

Numbers between 14² and 15² = 2(14)

= 28

Answer is 28

Answer 2

Answer:

There are  total 28 numbers which are non square number between

$14^2\ and \ 15^2$ .

Step-by-step explanation:

Explanation:

Given two numbers 14 square and 15 square , which can be written as

$14^2 and \ 15^2$ .

Now, as we know that if n  and (n+ 1) is a natural number than,

the numbers of non square number between $n^2 and\ (n+ 1)^2$= 2n.

Step 1:

Therefore , from the question we have

n = 14 and (n+ 1) = 15 .

So, the numbers of  non square number between $14^2 and\ 15^2$

= 2 n = 2 × 14 = 28 numbers.

Final answer:

Hence, there are 28 numbers which are non square number between

$14^2\ and \ 15^2$ .

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