Calculating the Vertical component of the Velocity

AI Thread Summary
To calculate the vertical component of the velocity of a cricket ball launched at 28.0 m/s at a 30-degree angle, the initial vertical velocity can be determined using trigonometric functions. For subsequent times, the vertical velocity can be calculated using the equation v = u + at, where 'u' is the initial vertical velocity and 'a' is the acceleration due to gravity. The discussion emphasizes that only the vertical component is affected by gravitational acceleration, which is typically considered negative when the upward direction is defined as positive. The sign of gravitational acceleration can change based on the coordinate system chosen. Understanding these principles is crucial for accurately solving projectile motion problems.
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Homework Statement


A physics class researching projectile motion constructs
a device that can launch a cricket ball. The launching
device is designed so that the ball can be launched at
ground level with an initial velocity of 28.0 m s–1 at an
angle of 30.0 degrees to the horizontal.

Homework Equations


Calculate the vertical component of the velocity of the ball:
a initially
b after 1.00 s
c after 2.00 s.

The Attempt at a Solution


Done A how do I do B and C??

Thankyou
 
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Hi and welcome to Physics Forums!

We require you to show some effort in working towards a solution before we provide help and guidance. What are your own thoughts on how to approach B and C?
 
I thought about using the acceleration equations though I have not used these before with a degrees in the mix and was unsure if I needed to include this.
 
So how do you think the ball is accelerated? Which component of the velocity is affected?
 
The vertical component because horizontal does not use the acceleration equations
 
Yes, so try applying that and show us what you get.
 
so using the initial vertical component at the initial velocity in the equation v=u+at?
 
Yes. As you said yourself, this is the only component of velocity that is influenced by the acceleration.
 
Thankyou! Now I have it is seems easy! just wondering, why is the 9.8 ms-2 negative? is is because when it is moving up it is going in the opposite direction? If so does this mean that when is is moving downwards the 9.8ms-2 would be positive?
 
  • #10
This depends completely on how you have defined your coordinates. If you have defined the up direction as the positive y-direction, then the gravitational acceleration will be in the negative y-direction, i.e., down. If you did it the other way around and defined the down direction as positive, then you would have a positive gravitational acceleration, but the sign of the initial velocity in that direction would be changed as well.
 
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