*** This problem also requires matlab

sakai.unc.edu https-/sa https://sakai.... https://sakai. https://s skydiver density of air Mail drag formula... acceleration down the hill? Let us reverse one of our examples from class. Roberto (m- 60 kg) can ride his 8 kg bike at a maximum speed of 10 m/s over level ground when there is a headwind of 1 m/s. Assume his frontal area is 0.3 m2, air density is 1.2 kg/m3, and Cd is 0.9. 4. what speed can he ride up a 10% (5.7 degree) incline on a day with no wind? Note: Best to solve this problem computationally (and get some more MATLAB experience) - use MATLAB to solve your resulting expression for v, and hand in a copy of your command window along with the rest of your solution. a. b. Imagine that when riding over level ground with the headwind above (i.e., the original part of this problem statement), Roberto increases his velocity from rest at a constant acceleration of 1 m/s2 to his maximum velocity of 10 m/s. Again using MATLAB, plot the pressure drag force (subplot 1) and the mechanical power to overcome drag (subplot 2) as functions of time during this acceleration. sakai.unc.edu https-/sa https://sakai.... https://sakai. https://s skydiver density of air Mail drag formula... acceleration down the hill? Let us reverse one of our examples from class. Roberto (m- 60 kg) can ride his 8 kg bike at a maximum speed of 10 m/s over level ground when there is a headwind of 1 m/s. Assume his frontal area is 0.3 m2, air density is 1.2 kg/m3, and Cd is 0.9. 4. what speed can he ride up a 10% (5.7 degree) incline on a day with no wind? Note: Best to solve this problem computationally (and get some more MATLAB experience) - use MATLAB to solve your resulting expression for v, and hand in a copy of your command window along with the rest of your solution. a. b. Imagine that when riding over level ground with the headwind above (i.e., the original part of this problem statement), Roberto increases his velocity from rest at a constant acceleration of 1 m/s2 to his maximum velocity of 10 m/s. Again using MATLAB, plot the pressure drag force (subplot 1) and the mechanical power to overcome drag (subplot 2) as functions of time during this acceleration