Consider a projectile launched at a height h feet above the ground and at an angle θ to the horizontal. If the initial velocity vo feet per second, the path of the projectile is modled by the parametric equations:
x= (vo*cosθ)t and y=h+(vo*sinθ)t-16t^2
The center field fence in a ballpark is 10ft high and 400 ft away from home plate. The ball is hit 3 feet above the ground. It leaves the bat at an angle of θ degrees with the horizontal speed of 100 miles per hour.
A) write a set of parametric equations for the path of the ball.
B) graph the path of the ball when θ = 15 Is the hit a home run?
C) find the minimum angle at which the ball must leave the bat in order for the hit to be a home run.
I have no idea where to start.