1 A triathlete on the swimming leg of a triathlon is 140.0 m from the shore (a). The triathlete's bike is 70.0 m from the shore on the land (b). Thecomponent of her distance from the bicycle along the shore line, ( x + y in the diagram), is 199.7 m.TriathleteWatershorelineyLandIf the triathlete's running speed is 8.05 m/s and swimming speed is 1.610 m/s, calculate the value of x so that the triathlete reaches her bike in the leastamount of time.Submit AnswerTries 0/12Calculate the minimum time required to reach the bicycle.Submit AnswerTries 0/12

Given, in the figure triathlete is at a=140m from the shore triathlete's bike is at b=70m from the…

A triathlete on the swimming leg of a triathlon is 140.0 m from the shore (a). The triathlete's bike is 70.0 m from the shore on the land (b). The component of her distance from the bicycle along the shore line, ( x + y in the diagram), is 199.7 m. Triathlete Water a shoreline У b Land If the triathlete's running speed is 8.05 m/s and swimming speed is 1.610 m/s, calculate the value of x so that the triathlete reaches her bike in the least amount of time. Tries 0/12 Submit Answer Calculate the minimum time required to reach the bicycle.

A triathlete on the swimming leg of a triathlon is 140.0 m from the shore (a). The triathlete's bike is 70.0 m from the shore on the land (b). The component of her distance from the bicycle along the shore line, ( x + y in the diagram), is 199.7 m. Triathlete Water a shoreline У b Land If the triathlete's running speed is 8.05 m/s and swimming speed is 1.610 m/s, calculate the value of x so that the triathlete reaches her bike in the least amount of time. Tries 0/12 Submit Answer Calculate the minimum time required to reach the bicycle.