How Do You Set Up a Physics Problem Involving Projectile Motion?

AI Thread Summary
To set up a projectile motion problem, the key variables include delta-x, delta-y, horizontal velocity, initial vertical velocity, v sub-y, acceleration due to gravity (a sub-y), and time (t). In this scenario, delta-x is 40 ft and delta-y is 0, indicating the ball lands at the same vertical level it was launched from. The initial vertical velocity and v sub-y are unknown, while a sub-y is confirmed to be 9.8 ft/s², with discussions on its directionality. It's important to clarify if the ball is launched from ground level, as this affects the calculations. Understanding the relationships between horizontal and vertical velocities is crucial for solving the problem.
lifeisamazing
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The ball takes off at 30deg and lads 40 ft from there.
[Don't solve/calculate the problem, just set up axes, and make a list of what you know or don't: delta-x, delta-y, horizontal velocity, initial vertical velocity, v sub-y, a sub-y, and t.]

is this correct?:
delta-x = 40 ft
delta-y = 0
horizontal velocity = unknown
initial vertical velocity = ? [i dunno!]
v sub-y = ? [i dunno!]
a sub-y = 9.8 [is it positive or negative gravity?]
 
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Welcome to PF!

lifeisamazing said:
The ball takes off at 30deg and lads 40 ft from there.

initial vertical velocity = ? [i dunno!]
v sub-y = ? [i dunno!]

Hi lifeisamazing! Welcome to PF! :smile:

Let's see: do you know delta-y … does the problem specifically say that the ball starts on the ground?

(A ball usually starts by being thrown from someone's hand, several feet higher than it lands!)

v sub-y is the initial vertical velocity, isn't it?

Do you know any relationship between the horizontal velocity and the initial vertical velocity?
a sub-y = 9.8 [is it positive or negative gravity?]

Careful! The distance are in feet, so the figure for gravity must be … ? :smile:

As for positive or negative … which direction is it acting in?
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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