Solve Football Hangtime: Calculate Time to Hit Ground

  • Thread starter Thread starter beau21
  • Start date Start date
AI Thread Summary
A football is kicked at an initial speed of 18.2 m/s at an angle of 43.1 degrees to the horizontal, and the goal is to calculate the time it takes to hit the ground. The relevant equation for projectile motion is y = y_o + V_o*t + 0.5(a)(t)^2, where y_o is the initial height (assumed to be zero), V_o is the initial velocity, and a is the acceleration due to gravity (9.81 m/s²). There is a discussion about the importance of specifying units for speed and angle to avoid confusion. Participants emphasize the need for clarity in calculations and the correct application of projectile motion equations. Understanding these concepts is crucial for accurately solving the problem.
beau21
Messages
3
Reaction score
0
Homework Statement [/b]
A football is kicked at ground level with a speed of 18.2 at an angle of 43.1 to the horizontal.

How much later does it hit the ground?


Relevant equations[/b]
I tried using y = y_o + V_o*t + .5(a)(t)^2


Can anyone help me solve this? It seems like it would be relatively easy but I can't seem to get the correct answer..

Thanks!
 
Physics news on Phys.org
isnt V_o=18.2, and a=43.1 and Y_o=0 (horizontal)?

and then just plug in and solve for T?
 
wouldn't a = 9.81 m/s^2 (acceleration) ?
 
oh yes, for acceleratoin, and what would the Y_o represent?
 
i was assuming the initial height in the Y direction?
 
which would be zero.. i THINK ur using the wrong formula. I haven't done projectile motion in like 3 years, so i was just trying to help out. I remember there was 2 equations though, one if ur starting and ending on the same level, and another if you ur initial height was above the final height... not sure which one you mentioned above..
 
18.2 what? 43.1 what? The latter is obviously degrees, but you should say so. The former could be feet/second, kilometers/hour, whatever. Now is a good time to get in the habit of placing units everywhere. If you don't you could well end up crashing a spaceship, overdosing a patient, or cause a currency to fail if you are not careful about units.
 
Back
Top