Introduction:
To find hundred rational numbers between -3/11 and 5/11, we need to divide the given interval into 101 equal parts. By doing so, we will obtain 100 rational numbers within the given range.

Calculation:
1. Calculate the difference between the two given rational numbers:
-3/11 - 5/11 = -8/11

2. Divide the difference by 101 to get the increment value:
(-8/11) / 101 = -8/1111

3. Add the increment value successively to the initial rational number (-3/11) to find the other 100 rational numbers.

Step-by-step calculation:
-3/11 + (-8/1111) = -3335/12221
-3335/12221 + (-8/1111) = -6663/24431
-6663/24431 + (-8/1111) = -9991/36641
...
...
...
Continue this process until 100 rational numbers are obtained.

Explanation:
We start by finding the difference between the given rational numbers: -3/11 and 5/11. This gives us -8/11.
Next, we divide the difference by 101 to obtain the increment value. Dividing -8/11 by 101 yields -8/1111.
We then add this increment value successively to the initial rational number (-3/11) to find the other 100 rational numbers within the given range.

By following this procedure, we can generate 100 rational numbers between -3/11 and 5/11. Each subsequent rational number is obtained by adding the increment value (-8/1111) to the previous rational number.

Conclusion:
Using the given method, we can find 100 rational numbers between -3/11 and 5/11. These numbers are obtained by dividing the difference between the given rational numbers by 101 and successively adding the resulting increment value to the initial rational number.

There is a process - y-x/n+1x+d2x+d If we want to increase the number we can increase the number of x