Jesse and Mark are jogging along the route shown at a rate of 12 miles per hour. They start by jogging south along Capitol Street for 1 mile, then turn east on H Street and jog for 1.75 miles. At that point, Jesse is tired and decides to walk home along Florida Avenue at a rate of 5 miles per hour. Mark plans to jog back the way they came. Jesse wants to find out who will arrive home first and by how much time. Which statements should he consider when solving the problem? Check all that apply. A triangle. The sides are Capitol Street, H Street, and they hypotenuse is Florida Avenue. Jesse will walk home a distance of approximately 2.0 miles as found by evaluating 1 squared + 1.75 squared = d squared and then 1 + 3.0625 = d squared. Jesse will take about 0.4 hours to walk the rest of the way home as found by 2.0 = 5 (t). Jesse will walk home a distance of approximately 2.25 miles as found by 1 squared + 1.75 squared = d squared and then 2 + 3.0625 = d squared. Mark will jog home a distance of 2.75 miles. It will take Mark about 0.23 hours to jog home as found by 2.75 = 12 (t). Mark will jog home a distance of 2.25 miles. Mark will get home about 0.17 hours (or 10 minutes) sooner. Mark will get home about 0.21 hours (or 12.5 minutes) sooner.