Women's Volleyball: Net Height & Court Limits

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In women's volleyball, the net height is set at 2.24 meters, and the endline is 9.00 meters from the net. To determine the minimum initial speed for a jump serve to clear the net, the player strikes the ball at 3.00 meters high and 8.00 meters horizontally from the net. Relevant equations for projectile motion include x(t) and y(t) functions, which can be used to derive the trajectory. The discussion emphasizes isolating time in the x equation to substitute into the y equation for solving the problem. Participants are encouraged to share their work and seek help as needed.
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1. For women's volleyball the top of the net is 2.24m above the floor and the endline is 9.00m from the net. Using a jump serve, a player strikes the ball at a point 3.00 m above the floor and 8.00m (horizontally) from the net. If the initial velocity of the ball is horizontal and directed perpendicular to the endline, (a) calculate the minimum initial speed the ball must have to clear the net. (b) calculate the maximum initial speed the ball can have to stay inside the court.
 
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What equations do you think are relevant? How do you think you should approach the problem?

Please show us your work and where you get stuck. We're here to help you with your homework, not to do them for you.
 
Well, initially I thought to find theta and solve for V0x=V0cos(theta) but I have no initial velocity. I'm stuck trying to find an equation that I don't need time or velocity for. I just can't quite figure out where to start.
 
Try and synthesize an equation describing the trajectory of the projectile.

x(t)=\tfrac{1}{2}a_x t^2+v_{0_x}t+x_0

y(t)=\tfrac{1}{2}a_y t^2+v_{0_y}t+y_0

Try and build the function y(x) by isolating t(x) and then plugging it into the y(t) equation.
It should be smooth sailing from there on, just a question of plugging in the x and y values for each situation.
 
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