Question

How many non square numbers are there between the square of tne numbers 3n and (3n + 1)??​

Answer 1

Answer:

6n

Step-by-step explanation:

/* Non square numbers between two consecutive terms m² and (m+1)² is 2m */

Here ,

Non square numbers between two consecutive terms (3n) and (3n+1)²

= 2×3n

/* 2× base of first term*/

= 6n

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Answer 2

Given:

Two numbers are 3n and 3n+1.

To find:

Non-square numbers lying between the square of the numbers 3n and 3n+1.

Solution:

Two numbers are 3n and 3n+1

We know that number of non- square number lying between the square of two numbers m and m+1  =2m

Therefore, by using the formula

Number of non- square number lying between the square of two numbers 3n and 3n+1=2(3n)

Number of non- square number lying between the square of two numbers 3n and 3n+1=6n