From the table, Joe takes 2 hours to hike 3 miles. To find how long does it take Joe to hike 1 mile, we can use the next proportion,

Solving for x,

Joe takes 2/3 hours to hike 1 mile.
From the graph, Kelly takes 12 hours to hike 10 miles. To find how long does it take Kelly to hike 1 mile, we can use the next proportion,

Solving for x,

Kelly takes 6/5 hours to hike 1 mile.
Joe is hiking faster, because he hikes 1 mile in less time than Kelly