Raymond B. answered 10/01/22
Math, microeconomics or criminal justice
3(60)< 3(50)+.15m
30<.15m
30/.15 < m
m> 30/.15 = less than 199 miles makes option 2 less expensive
199 miles cost 199 times $0.15 = $30 for mileage
$150+$30 = $180. At 199 miles both cost the same $180 = 3(60)
go 200 miles and option 2 is less expensive
go anything over 199, such as 199 plus a part of a mile and they likely
charge for 200 miles, so m>199 and option 2 is cheaper