ONLY MANUEL SOLVE ONLY MANUEL SOLVE ONLY MANUEL SOLVE The trajectory of a ball can be computed with: y= (tan 6, )x - 2 + Yo 2v cos 6, where y= the height (m). 0, = the initial angle (radians), v, =...


ONLY MANUEL SOLVE<br>ONLY MANUEL SOLVE<br>ONLY MANUEL SOLVE<br>The trajectory of a ball can be computed with:<br>y= (tan 6, )x -<br>2 + Yo<br>2v cos 6,<br>where y= the height (m). 0, = the initial angle (radians), v, = the initial velocity (m/s). g is the<br>gravitational constant = 9.81 m/s?, and y, = the initial height (m).<br>For 0,= 60° , yo = 1 m., v, = 30 m/s; use the Newton-Raphson optimization method to detemine the<br>initial guess, maximum height, for maximum height actual value of distance (x) and iteration number.<br>Plot the trajectory graph and show the maximum height in the graph.<br>

Extracted text: ONLY MANUEL SOLVE ONLY MANUEL SOLVE ONLY MANUEL SOLVE The trajectory of a ball can be computed with: y= (tan 6, )x - 2 + Yo 2v cos 6, where y= the height (m). 0, = the initial angle (radians), v, = the initial velocity (m/s). g is the gravitational constant = 9.81 m/s?, and y, = the initial height (m). For 0,= 60° , yo = 1 m., v, = 30 m/s; use the Newton-Raphson optimization method to detemine the initial guess, maximum height, for maximum height actual value of distance (x) and iteration number. Plot the trajectory graph and show the maximum height in the graph.

Jun 05, 2022
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