Step 1: Calculate the percentage accuracy for both Round 1 and Round 2
For Round 1, the percentage accuracy will be

For round 1, the percentage accuracy is 75%
For Round 2,the percentage accuracy will be

For Round 2, the percentage accuracy is 80%
Therefore, with the calculation above we can conclude that on the comparison,
Sasha threw more accurately in Round 2 because she hit the target on a higher percentage of her throws.
Hence,
The correct answer is OPTION D