A earns 25%25% more than B. C earns 25%25% more than A. A earns 20%20% more than D. E earns 20%20% more than A. A, B, C, D, and E earn integer amounts less than Rs. 100. What is the total amount earned by all five of them put together?

The problem seems to be a bit garbled with the percentages, but I'll assume that A earns 25% more than B, C earns 25% more than A, A earns 20% more than D, and E earns 20% more than A.

Let's start by assigning variables to the amounts earned by each person.

Let's say B earns Rs. x.

1. Since A earns 25% more than B, A earns 1.25x.
2. Since C earns 25% more than A, C earns 1.25 * 1.25x = 1.5625x.
3. Since A earns 20% more than D, D earns 1.25x / 1.2 = 1.04167x.
4. Since E earns 20% more than A, E earns 1.2 * 1.25x = 1.5x.

The total amount earned by all five of them put together is x + 1.25x + 1.5625x + 1.04167x + 1.5x = 6.35417x.

Since all of them earn integer amounts less than Rs. 100, we need to find a value of x that makes all of these amounts integers and less than 100.

By trial and error, we can find that x = 16 works.

So, B earns 16, A earns 20, C earns 25, D earns 20, and E earns 24.

The total amount earned by all five of them put together is 16 + 20 + 25 + 20 + 24 = Rs. 105.

However, this is more than Rs. 100. The problem seems to have a contradiction. It's not possible for all of them to earn integer amounts less than Rs. 100 with these conditions.