Question

irrational numbers between 2 and 7

Answer 1

there are a large no of irrational nos between 2 & 7..
i am sending u 3-4nos..
hope it helps u..

Answer 2

Answer:

The irrational numbers are

$\sqrt5, \sqrt6, \sqrt7, \sqrt8, \sqrt{10}, \sqrt{11}, \sqrt{12}, \sqrt{13}, \sqrt{14}, \sqrt{15}, \sqrt{17}, \sqrt{18}, \sqrt{19}, \sqrt{20},$

$\sqrt{21}, \sqrt{22}, \sqrt{23}, \sqrt{24}, \sqrt{26}, \sqrt{27},\sqrt{28}, \sqrt{29}, \sqrt{30}, \sqrt{31}, \sqrt{32}, \sqrt{33},$

$\sqrt{34}, \sqrt{35}, \sqrt{37}, \sqrt{38}, \sqrt{39}, \sqrt{40}, \sqrt{41}, \sqrt{42}, \sqrt{43}, \sqrt{44}, \sqrt{45}, \sqrt{47}, \sqrt{48}$

Step-by-step explanation:

Given two numbers 2 and 7

we have to write the irrational numbers between above two numbers.

The irrational numbers are those number which cannot be written in fraction i.e in the form of p by q. These are non-repeating and non-terminating.

Between 2 and 7

Squaring on both sides, we get

4 and 49

Hence, the irrational numbers are

$\sqrt5, \sqrt6, \sqrt7, \sqrt8, \sqrt{10}, \sqrt{11}, \sqrt{12}, \sqrt{13}, \sqrt{14}, \sqrt{15}, \sqrt{17}, \sqrt{18}, \sqrt{19}, \sqrt{20},$

$\sqrt{21}, \sqrt{22}, \sqrt{23}, \sqrt{24}, \sqrt{26}, \sqrt{27},\sqrt{28}, \sqrt{29}, \sqrt{30}, \sqrt{31}, \sqrt{32}, \sqrt{33},$

$\sqrt{34}, \sqrt{35}, \sqrt{37}, \sqrt{38}, \sqrt{39}, \sqrt{40}, \sqrt{41}, \sqrt{42}, \sqrt{43}, \sqrt{44}, \sqrt{45}, \sqrt{47}, \sqrt{48}$