Question

find a irrational number between 3/2 and 4/3
with solution-:​

Answer 1

Answer:

The decimal expansions of

3

2

and

4

3

are as follows:

12.png

Here, the one decimal expansions are non-terminating recurring, while the other is terminating.

Hence,

3

2

and

4

3

are two rational numbers.

We know, between any two rational numbers, there are infinitely many irrational numbers.

An irrational number has non-terminating non-recurring decimal expansions.

Then 3 different irrational number between

3

2

and

4

3

can be:

a=0.6707007000

b=0.6808008000

c=0.6909009000

Here we observe that

3

2

<a<b<c<

4

3

.

Answer 2

Answer:

the answer is

(mdp pqwy pii)