Solving for Time and Velocity in Hot-Air Balloon and Ski Jumping Scenarios

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The discussion revolves around two physics problems involving time and velocity in hot-air balloon and ski jumping scenarios. The first problem asks for the time it takes for a ballast bag to hit the ground after being released from a rising balloon, while the second problem requires finding the initial velocity of a ski jumper after leaving a ramp. Participants suggest using the equation for uniformly accelerated motion and encourage the original poster to attempt solving the problems themselves. There is some debate about the necessity of programming solutions for such calculations, with some preferring manual methods. The conversation emphasizes collaboration and support in solving physics problems.
hyen84
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More Physics Help please...

i need help with this 2 physics question..can someone help me please...thank you very much...which equation should i use...

1. A hot-air balloon is rising straight up with a speed of 5.00 m/s. A ballast bag is released from rest relative to the balloon when it is 2.95 m above the ground. How much time elapses before the ballast bag hits the ground?

2.After leaving the end of a ski ramp, a ski jumper lands downhill at a point that is displaced 66.7 m horizontally from the end of the ramp. His velocity, just before landing, is 18.3 m/s and points in a direction 32.2 degrees below the horizontal. Neglecting air resistance and any lift that he experiences while airborne, find (a) the magnitude and (b) the direction of his initial velocity when he left the end of the ramp.
 
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Originally posted by hyen84
i need help with this 2 physics question..can someone help me please...thank you very much...which equation should i use...
Why don't you give them a try and show us what you know?

Here's a hint. One equation for uniformly accelerated motion is:
Y = Y_i + V_{y,i}T + \frac{1}{2}aT^2

For the second problem, did you leave any information out?
 
Help... Comming Hopefully

Well We did a lot of calculations like your second problem in my class... So many in fact that I wrote a program that does all the calcualtions and can add stuff like friction... however I seem to have misplaced my caclulator right now. When I find it i will try to remember to come back to help.
 
Heh, you really don't need to write a program to do this kind of stuff.

I think you should just try to apply the equation Doc Al has kindly posted.

cookiemonster
 
Program

The program was written by myself for myself... In order to program something you need to know it inside and outside. I know how to do these problems by hand as well cookiemonster.
 
I'd argue that point. You don't need to know something inside and out in order to convince a calculator to do it for you. You just need a formula.

It's not my contention, though, that you don't know how to solve these kinds of problems. I just don't really understand why one would write a program for a simple problem such as this. A program for Fourier Series or Newton's Approximation Method (I've personally written programs for each of these, and quite a few others) I can understand.

cookiemonster
 
Please guys don't argue..i don't want it to be b/c of me asking for help that turn into an argument...if the program work for Tom McCurdy, that's great..but i like to do things hand on..so..i'm doing it using formulas... thanks guys for your help...
 
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