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4.16 P04-02 Newton's Laws of Motion NOTE There are two due dates for the assignment to allow for late submissions. T he actual due date (submissions submitted less than or equal to 24 hours after the actual due date) he earliest due date on all Projects in these Zybooks is (see syllabus if you ever have any doubts). The later due date on all Projects is for accepting late submissions Newton's laws of motion predict the (kbject in degrees).Ignoring friction, the equations are at time T, with an initial velocity V (in ft/sec) and initial angle of movement A xcos (A) VI where g denotes the acceleration due to gravity, assume the constant g 32 174 ft/sec 2. For angle A of 40 degrees, with an initial velocity V of 88 ft/sec, is at position (134 824, 487825) when time T 2 football field, that's about 45 yards down the field, and 16 yards up in the air. Write a complete Ct+ program that inputs three values the initial velocity V in fu/sec (a real number), the angle A in degrees (a real number) and the timestep (a real number), in this order. The program then computes the (x seconds and stopping after 5.0 seconds. For example, suppose the inputs are the following angle and initial velocity seconds On an American y) position of the object at every timestep, starting at O O 88.0 40.0 o.5 4.15 P04-01: Ultimate Tensile Strength, generalized NOTE There are two due dates for the assignment to allow for late submissions. The earliest due date on all Projects in these Zybooks is the actual due date (see syllabus if you ever have any doubts). The later due date on all Projects is for accepting late submissions (submissions submitted less than or equal to 24 hours after the actual due date) The lab exercise this week (FYI: you might want to wait to do 'Lab 4" before completing this, it will be released Wednesday after lecture) was to write a program to compute and output Ultimate Tensile Strength (UTS) values for a range of temperatures: 100, 125, 150, 175, 200, 225,250,275,300,325,-975,1000. Recall that most metals weaken as temperature increases, and the UTS of most metals is accurately predicted by the following equation UTS-1.0-(T/1000) EXP where T is the current temperature (degrees Celsius) and EXP is a real number based on the type of metal. UTS is expressed as a value in the range 0.0 to 1.0, where 1.0 means the metal is at full strength, and 0.0 means the metal has no strength whatsoever. You can think of UTS as a percentage: 10-100%, and 00-0% In this exercise you're going to write a program that inputs three values the EXP value for a particular metal (as a real number), the starting temperature T (real number), and the temperature increment I (real number). The program then computes and outputs the UTS for this metal starting at T degrees (Celsius), and every I degrees thereafter, stopping after 1000 degrees Example given the following inputs for EXP.T, and I, in this order PIC COLLAGE 2-0