How many non perfect square numbers lie between the squares of 26 and

1.	How many non perfect square numbers lie between the squares of 26 and 27?
Answer» ong>Answer: $\huge{\underline{\mathtt{\red{❥A}\pink{N}\green{S}\blue{W}\purple{E}\orange{R}}}}$ 25 = 5^2 36 = 6^2 5 and 6 both are consecutive numbers, so there is no possibility of having any other PERFECT square, \bold{ PRACTICAL}practical Numbers between 25 and 36 • 26 { not perfect square } • 27 { not perfect square} • 28 { not perfect square } • 29 { not perfect square } • 30 { not perfect square } • 31 { not perfect square } • 32 { not perfect square } • 33 { not perfect square } • 34 { not perfect square } • 35 { not perfect square } From this we GET that there are 10 non perfect square between 25 and 36.

How many non perfect square numbers lie between the squares of 26 and 27?

Answer»

ong>Answer:

$\huge{\underline{\mathtt{\red{❥A}\pink{N}\green{S}\blue{W}\purple{E}\orange{R}}}}$ 25 = 5^2

36 = 6^2

5 and 6 both are consecutive numbers, so there is no possibility of having any other PERFECT square,

\bold{ PRACTICAL}practical

Numbers between 25 and 36

• 26 { not perfect square }

• 27 { not perfect square}

• 28 { not perfect square }

• 29 { not perfect square }

• 30 { not perfect square }

• 31 { not perfect square }

• 32 { not perfect square }

• 33 { not perfect square }

• 34 { not perfect square }

• 35 { not perfect square }

From this we GET that there are 10 non perfect square between 25 and 36.