Question

what are two rational numbers between -1,36 and -1,35

Answer 1

Solution :-

There is a mistake in the question.

The two numbers should be - 1.36 and - 1.35 instead of - 1,36 and - 1,35

I have assumed that the two numbers are - 1.36 and - 1.35

We can find infinite rational numbers between any two rational numbers.

First, we have to multiply the numerator and denominator of these two numbers with the same number.

⇒ (- 1.36 × 1000)/(1 × 1000)

= - 1360/1000 

⇒ (- 1.35 × 1000)/(1 × 1000)

= - 1350/1000

Now, we can find 9 rational numbers between these two numbers. These are as follows.

- 1359/1000, - 1358/1000, - 1357/1000, - 1356/1000, - 1355/1000,
- 1354/1000, - 1353/1000, - 1352/1000, - 1351/1000

Answer.

Answer 2

Answer:

Two rational numbers between the numbers -1.36 and -1.35 are -1.351 and -1.352.

Step-by-step explanation:

Given : Numbers -1.36 and -1.35.

To find : Two rational numbers between the numbers -1.36 and -1.35?

Solution :

Rational number is defined as the number written in the form of $\frac{p}{q}$ where p and q are integers and q is non-zero.

Rational numbers are terminating and repeating.      

Now, we can write  

$-1.36=-\frac{136}{100}$    

$-1.35=-\frac{135}{100}$    

Multiply and divide by 10,

$-\frac{136\times 10}{100\times 10}=-\frac{1360}{1000}$  

$-\frac{135\times 10}{100\times 10}=-\frac{1350}{1000}$  

Numbers between 1350 and 1360 are 1351 ans 1352.

So, The rational number between these number are

$-\frac{1351}{1000},-\frac{1352}{1000}$  

or $-1.351,-1.352$  

Therefore, Two rational numbers between the numbers -1.36 and -1.35 are -1.351 and -1.352.