Il. Here is a slightly modified version of an illustration from I right above: B A the unit circle Again assume that angle COA has a measure of 27". The illustration is to be related to launching an object from the ground at an angle of 27' to the horizon, with an initial velocity of 100 feet per second. A. I. The arrow from O to A represents the "horizontal component" of the initial velocity. Give the exact length of that arrow. 2. The arrow from A to B represents the "vertical component" of the initial velocity. Give the exact length of that arrow. B. Set your calculator to Degree and Par(ametric) MODES and then set XIT =100-cos(27)+T and YIT=100*sin(27).T. Now push [2nd] and [WINDOW] and set TblStart = 0 and & Tbl = 0.5. Then push [2nd] and [GRAPH]. Fill in the numbers for the right column of the table at the top of the next page with the entries accurate to the nearest hundredth. time in seconds distance from the launch point since the object to a point directly under was launched the launched object 0 0.5 1.0 C. Push [WINDOW] and set Tmin = 0, Tmax = 3, and Tstep = 0.2. Also set the viewing window to show points whose first and second coordinates lie in the intervals [0,265] and [0,136], respectively. Then push [GRAPH]. Do you think the figure generated by your calculator is an accurate simulation of the flight of an object launched at an angle of 27" to the horizon with an initial velocity of 100 feet per second