An object is dropped off a building that is 144 feet tall. After how many seconds does the object hit the ground?
(s = 16t^2)
Use the drt formula: \[distance = rate \times time \]
I think about 6 seconds until it hits the ground
When it is just dropped just count the sec so the answer is 6 seconds
This is ignoring other factors right? Like air resistance
Now just substitute: \[144 = 16t^2 * X \]
Okay i got \[\frac{ 9 }{ t^2 }\]
\[s = 16t^2\] \[144 = 16t^2\] \[9 = t^2\] What do you get?
@AloneS , do back to your first equation. s is distance, in this case height. So solve 144 = 16*t^2 for t (and throw away the negative answer, since t^2=something has two answers...)
@AloneS To solve this problem, all you need to do is find what number squared is equal to 9. Do you understand what I mean by that?
No sorry i'm confused now
Okay, so we need to substitute t^2. What number can we substitute so that x(the number(^2 is equal to 9.
Uhh 3?
Yes, that is correct =)
YAAAASSS!!!!!FINALLYYYY!!!THANSK KENDRIC<3
Your welcome :)
THNAKS<3
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