Answer:
250 m
Explanation:
We expect the distance to be more because the sound level has decreased.
Sound level (in decibels) is related to distance by

where
is the sound level at a distance of
and
is the sound level at a distance of
.
Using the values in the question,


As a note, when distance increases by 10, the sound level drops by 20 dB, which is what we have in the question.