For all of you Mac-Heads out there...NA

vontresc

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vonSegelGoober
Though all of you geeks waiting for the new iphone would enjoy this....

Pete
 

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1) yes, he'll have $1,024, so he'll be 424 long.
2) no, by the time he gets the PDF downloaded, he'll be 1.5 feet into the intersection, smack dab in middle of bus.
3) 45.23 meters, neglecting aerodynamic forces.
 
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2) no, by the time he gets the PDF downloaded, he'll be 1.5 feet into the intersection, smack dab in middle of bus.

Moral of the story: If you don't want to be crushed by a bus, choose a phone that does EVDO. :D
 
Hmm I got 86.45m for the distance...please correct my calculations if I made any errors.

1) at a launch angle of 30 degrees and an initial velocity os 22 m/s that gived us a vertical vector of 11 m/s and horizontal vector of 19 m/s

2) calculate time to travel to the top of the thrown arc d = vt = .5at^2 Therefore t = 2v/a = 22 m/2 /9.81 m/s^2 = 2.24sec

3) absolute height over ground = .5 at^2 + launch height = 24.67m + 1.5m = 26.17 m

4) Time from top of arc to impact = (2d/a) ^.5 = 2.31 sec

5) distance travelled = time up + time down + horizontal speed = 86.45m

Of course this is neglecting any erodynamic forces....

Pete
 
i think you found the time to get back to starting elevation right. then you find the time to fall the 1.5 meters from that.

-1.5 = 22sin(-30)*t-.5*9.8*t^2

comes to .129 seconds

so total time of flight is 2.374 seconds

horizontal velocity is 22cos(30) = 19.05 m/s

distance horizontally is about 45 meters
 
2) no, by the time he gets the PDF downloaded, he'll be 1.5 feet into the intersection, smack dab in middle of bus.

75 KB / 9KB/s = 8 1/3 sec.

8 1/3 * 4.5 ft/sec = 37.5 feet, so he'll be 1.5 feet into the intersection. However, he won't be hit by the bus because either it's moving and it'll already be gone before he gets there 8 1/3 seconds later, or it's not moving so he will just walk right in front of it.
 
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kent, your normally amazing mental math skills have failed you.

75/9 is 8 1/3
 
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