3.000 ft B This problem is a modification of G6C4-EOC15. 10,000 ft A person at point A spots a child in trouble at point B CX- across the river. In order to reach the child in the shortest time the person runs to point C and then swims to point B, as shown. Write a MATLAB program that performs the following tasks. 1. Requests user to enter a row vector containing the running speed in ft/s as the first element and swimming speed in ft/s as the second element 2. Determines the minimum time required to reach the child 3. Displays to the CW the minimum time in an easily read format including UNITS! 4. Displays to the CW the distance run corresponding to the minimum transit time including UNITS! To determine the minimum transit time - initialize a vector of distance run ranging from 0 - 10,000 - compute the total transit time for each of the distances run - use MATLAB's built-in function min to determine the minimum total transit time and the corresponding distance run Recommendation - Start with only a few elements in your vector. After your program seems to be working correctly, increase the number of elements until your answer for the minimum transit time seems to be insensitive to the number of elements. [10] 3.000 ft B This problem is a modification of G6C4-EOC15. 10,000 ft A person at point A spots a child in trouble at point B CX- across the river. In order to reach the child in the shortest time the person runs to point C and then swims to point B, as shown. Write a MATLAB program that performs the following tasks. 1. Requests user to enter a row vector containing the running speed in ft/s as the first element and swimming speed in ft/s as the second element 2. Determines the minimum time required to reach the child 3. Displays to the CW the minimum time in an easily read format including UNITS! 4. Displays to the CW the distance run corresponding to the minimum transit time including UNITS! To determine the minimum transit time - initialize a vector of distance run ranging from 0 - 10,000 - compute the total transit time for each of the distances run - use MATLAB's built-in function min to determine the minimum total transit time and the corresponding distance run Recommendation - Start with only a few elements in your vector. After your program seems to be working correctly, increase the number of elements until your answer for the minimum transit time seems to be insensitive to the number of elements. [10]