A football is placed at rest on the field with initial coordinates x0 = 0 and y0 = 0. The ball is then kicked and thereby given an initial velocity of magnitude v0 = 23.6 m/s and direction θ0 = 36.3o above the horizontal. Ignore the effects of air resistance. Initial horizontal component of the velocity v0x = Initial vertical component of the velocity v0y = Horizontal component of the acceleration ax = Vertical component of the acceleration ay = Enter the equation for the horizontal position versus time, x(t) = Enter the equation for the vertical position vers
A football is placed at rest on the field with initial coordinates x0 = 0 and y0 = 0. The ball is then kicked and thereby given an initial velocity of magnitude v0 = 23.6 m/s and direction θ0 = 36.3o above the horizontal. Ignore the effects of air resistance.
Initial horizontal component of the velocity v0x =
Initial vertical component of the velocity v0y =
Horizontal component of the acceleration ax =
Vertical component of the acceleration ay =
Enter the equation for the horizontal position versus time, x(t) =
Enter the equation for the vertical position versus time, y(t) =
Enter the equation for the horizontal velocity versus time, vx(t) =
Enter the equation for the vertical velocity versus time, vy(t) =
Enter the equation for the total velocity versus time, v(t) =
Enter the equation for the angle of the velocity vector versus time, θ(t)=
Enter the maximum height of the football
Enter the range of the football
Enter the time it takes for the football to reach its maximum height
Enter the time it takes for the football to reach the end of its path (range)
Enter the final speed of the football as it hits the ground
Enter the final angle of the velocity vector of the football as it hits the ground
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