Projectile Motion Homework: Finding Height and Maximum Height - Physics

AI Thread Summary
A ball is thrown at a velocity of 20.0 m/s at a 30-degree angle and travels for 3.0 seconds before hitting the ground. To find the height from which it was thrown, the formula -d = V(iy)*t - 1/2*g*t^2 is used, with initial vertical velocity calculated as 10 m/s. The maximum height can be determined by adding the previously calculated height (5.1 m) to the height from which it was launched. The discussion highlights confusion around projectile motion concepts, but clarification on the formulas helps resolve the issues. Understanding these calculations is crucial for solving projectile motion problems effectively.
rissie
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Homework Statement


A ball is thrown with a velocity of 20.0 m/s [30 degrees] and travels for 3.0 s before it strikes the ground. Find the
a) height from which it was thrown.
b) the maximum height of the ball.

Homework Equations


a) dx = vx • t ... I don't even know what to do for part A.
b) v2f = v2i + 2ad


The Attempt at a Solution


a) I absolutely have no clue what to do for part A.

I first thought to use triangles and tried to find the distance the ball traveled using the velocity I found, but it doesn't even work.

b) I realized that at the maximum height, the velocity of the object will me 0 m/s, so I tried to find the distance from that point to the ground to find the maximum height.

I found the initial velocity to be 10 m/s using SOH and i used the above formula.
viy: 10 m/s
vfy: 0 m/s
g(a): -9.81 m/s2

02 m/s= 102 m/s + 2 • -9.81 m/s2 • d
0 m/s = 100 m/s + -19.62 m/s2 • d
-100 m/s = -19.62 m/s2 • d
d = 5.1 m

It's not the right answer, so I don't know where I went wrong.

I don't know if any of what I did makes sense, I'm so lost in projectile motion.
 
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Hi rissie, welcome to PF.

When the ball reaches the ground, the displacement of the ball is d, the height from which the ball is thrown. Initial velocity is 10 m/s. The total time is 3 s.
Use the formula
-d = V(iy)*t - 1/2*g*t^2.

Substitute the values and find d.
 
Ohhh, okay. That makes so much more sense now.

That's just for the height it was launched from, right?
 
Yes. For maximum height add 5.1 m to d.
 
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