Answer:
Here given that perimeter of circular running track =330m
Let radius=r
As we know that in a circle







Again




Now
the radius is increased by 7m
Hence
New radius=(x+7)m=53+7=60m
New Area=





now
Area of widened Area=New area-Old Area


- Cost of widening per square=8
Total cost=



Can't understand the attachment?
Here is a latex diagram for your question.

