Question

Р+РИ +РИС=634. Одинаковым буквам соответствуют одинаковые цифры, разные-разным.

Answer 1

Р+РИ +РИС=634
5+57+572=634

Answer 2

Solving the Equation R + RI = 634

To solve the equation R + RI = 634 where each letter corresponds to a unique digit, we can use a simple approach to find the values of R and I.

First, let's consider the given equation: R + RI = 634.

We can start by examining the given information from the search results to see if there are any relevant clues to help us solve the equation.

From Source we have the following information: 1) The snippet contains a list of numbers and symbols, but it doesn't directly relate to the equation we are trying to solve.

From Source we have the following information: 2) The snippet contains a sequence of mathematical operations, but it doesn't directly relate to the equation we are trying to solve.

Given the limited information from the search results, we can attempt to solve the equation using logical deduction.

Logical Deduction

Let's consider the equation R + RI = 634.

We know that R and I are single-digit numbers, and they must be different from each other.

To find the values of R and I, we can start by examining the possibilities for R and I that satisfy the equation.

1) If R = 6, then I would have to be 3 to satisfy the equation. However, this would make R and I the same, which contradicts the given condition that different letters correspond to different digits.

2) If R = 5, then I would have to be 9 to satisfy the equation. However, this would result in a sum greater than 634.

3) If R = 4, then I would have to be 8 to satisfy the equation. This combination satisfies the condition that different letters correspond to different digits and also results in a sum less than 634.

Therefore, the solution to the equation R + RI = 634 is: R = 4 and I = 8.

This satisfies the given conditions and results in a sum of 4 + 48 = 634.

So, the values of R and I that satisfy the equation are R = 4 and I = 8.