Projectiles (delta)(theta) = g(delta)t/V0

  • Thread starter calgaryleb
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In summary, the problem involves finding the angle correction, (delta)(theta), when a projectile is fired at an initial speed of V0 and a time of (delta)t later, assuming the elevations of the projectile and target are similar. The equation to use is (delta)(theta) = g(delta)t/V0, where g is the acceleration due to gravity. More information and relevant equations are needed to solve the problem.
  • #1
calgaryleb
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Projectiles...(delta)(theta) = g(delta)t/V0

I am given this problem...
if the projectile is fired a short time (delta)t later, show that the angle correction is
(delta)(theta) = g(delta)t/V0
where V0 is the inital speed of the projectile and by assuming that the elevations of the projectile and the target are about the same.
g is accleration due to gravity


Any ideas on how to show/proof this concept..
any/all idea is appreticated :smile:
 
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  • #2
if the projectile is fired a short time (delta)t later

A short time later than what? Is there more to this question? What have you tried so far?
 
  • #3
Welcome to the PF, calgaryleb. One of the most important rules here on the PF is that we do not do your homework or coursework or test problems for you. We are happy to offer tutorial help, and refer you to sources of information, and correct mistakes we see in your work, but we will not give you answers.

So please list the relevant equations (there's a reason that those are asked for in the Homework Help Template that you deleted when you made this post...), and please show us your work so far. And as hage567 says, you need to list the full question as well (gee, that's in the Homework Help Template too...)
 

1. What is the meaning of "Projectiles (delta)(theta) = g(delta)t/V0"?

"Projectiles (delta)(theta) = g(delta)t/V0" is a mathematical equation used to calculate the trajectory of a projectile (such as a ball or bullet) based on its initial velocity (V0), time in flight (t), and the angle at which it is launched (delta)(theta).

2. How is this equation related to projectile motion?

This equation is one of the fundamental equations used to describe the motion of a projectile. It takes into account the effects of gravity, initial velocity, and launch angle to determine the path of a projectile.

3. What do (delta)(theta), g, t, and V0 stand for in this equation?

(delta)(theta) represents the launch angle of the projectile, g represents the acceleration due to gravity, t represents the time in flight, and V0 represents the initial velocity of the projectile.

4. How is this equation used in real-world scenarios?

This equation is commonly used in fields such as physics, engineering, and ballistics to calculate the trajectory of projectiles. It can be used to predict the path of a thrown ball or the flight of a bullet from a gun, among other applications.

5. Are there any limitations to using this equation?

While this equation is a useful tool for predicting projectile motion, it does have some limitations. It assumes a constant acceleration due to gravity, which may not be accurate in all scenarios. It also does not take into account air resistance, which can affect the trajectory of a projectile in real-world situations.

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