Question

Find a rational number which is as much as greater than 3/19 as is less than2/17.

(Solve with steps)
Please urgent ill mark the best and relevant answer as the brainliest
Thanks!

Answer 1

For these kind of questions, you have to find the average.
So, (3/19 + 2/17) * 1/2
= (51/323 + 38/323) * 1/2
= 89/323 * 1/2
= 89/646

Answer 2

Answer:

$\frac{89}{646}$ is the rational number which is as much as greater than 3/19 as is less than 2/17.

Step-by-step explanation:

• let the Rational number be x which is as much as greater than 3/19 as is less than 2/17.

• So, we can write :

     x - $\frac{3}{19}$  =  $\frac{2}{17}$ - x

 ⇒ x + x =  $\frac{2}{17}$ + $\frac{3}{19}$  

 ⇒ 2x   =  $\frac{(19*2) + (17*3)}{323}$

 ⇒ 2x   =   $\frac{38 + 51}{323}$

 ⇒ 2x   =  $\frac{89}{323}$

 ⇒  x    =   $\frac{89}{646}$

• Hence , we can conclude that  $\frac{89}{646}$ is the rational number which is as much as greater than 3/19 as is less than 2/17.
• A rational number can be defined as a number that is in the form of p/q, where p and q are integers, and q≠ 0. Some of the examples of rational numbers include 1/13, 2/14, 4/51, 9/34, and so on.
• Zero (“0”) is also a rational number, as we can represent 0 in many forms such as 0/10, 0/12, 0/33, etc.
• 11/0, 12/0, 13/0, etc. are not rational number. Since the denominator is 0,  they will give us infinite values.

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