Explanation

According to the question,
In case of Ram : \frac{Ram\prime s\ Correct\ Sums}{Total\ Sums}
\rightarrow\large\frac{60}{100}
\rightarrow\large\frac{3}{5}
In case of Rahim : \frac{Rahim\prime s\ Correct\ Sums}{Total\ Sums}
\rightarrow\large\frac{50}{80}
\rightarrow\large\frac{5}{8}
Now, we need to find the LCM of Denominators.
So, Denominators of 5 and 8 LCM is 40.
Now,
\large\frac{3}{5}\normalsize=\large\frac{3\times8}{5\times8}\normalsize=\large\frac{24}{40}
\rightarrow\large\frac{5}{8}\normalsize=\large\frac{5\times5}{8\times5}\normalsize=\large\frac{25}{40}
So, \large\frac{24}{40}\normalsize<\large\frac{25}{40}
\therefore Rahim got more.
Ans: Rahim got more sums correct.

Other variants of this particular math question are:

1. In a set of 100 sums, Ram solved 60 correctly, while Rahim solved 50 out of 80 correctly. Determine who answered more sums accurately.
2. Ram correctly solved 60 out of 100 sums, while Rahim’s correct answers amounted to 50 out of 80 sums. Determine who achieved a higher number of correct responses.
3. Out of 100 sums, Ram correctly answered 60, while Rahim’s correct responses totaled 50 out of 80 sums. Establish who obtained a greater number of correct sums.