Explanation

The sum of two numbers is 1737 .
Let, one number is ‘x’
Another number is ‘y’
According to the question,
x+y = 1737
\rightarrow x=\left(1737-y\right) —–(1)
And, x-y = 793
\rightarrow x=\left(793+y\right) —–(2)
From equation (1) and (2) we get,
\left(1737-y\right)=\left(793+y\right)
\rightarrow-y-y=793-1737 _{[interchange]}
\rightarrow -2y=-944
\rightarrow y=\large\frac{-944}{-2}
\rightarrow y=472
\therefore x=\left(1737-472\right) _{[from equation (1)]}
\rightarrow x=1265
\therefore One number is 1265 and another number is 472 .
Ans: The numbers are 1265 & 472.

Another form of this specific question exists:

1. What is the smallest 6-digit multiple of 215?
2. How to find the smallest 6-digit number divisible by 215?
3. What is the smallest integer greater than 99999 that is divisible by 215?
4. Calculate the smallest 6-digit number evenly divisible by 215.
5. How to determine the smallest 6-digit integer divisible by 215?