Asked by Hannah
At t = 0, a stone is dropped from a cliff above a lake; 2.0 seconds later another stone is thrown downward from the same point with an initial speed of 33 m/s. Both stones hit the water at the same instant. Find the height of the cliff.
Answers
Answered by
Alura
I have just recently had to answer a very similar question. My prof. has given me the two general eqns to use:
Y(final)=Y(initial)+V(initial)((T(final)-T(initial))+1/2a(T(final)-T(initial))^2
and
V(final)=V(initial)+a(T(final)-T(initial))
From there, write down your knowns and derive more specific eqns from the general ones... Very vague i know...good luck
Y(final)=Y(initial)+V(initial)((T(final)-T(initial))+1/2a(T(final)-T(initial))^2
and
V(final)=V(initial)+a(T(final)-T(initial))
From there, write down your knowns and derive more specific eqns from the general ones... Very vague i know...good luck
Answered by
drwls
Y1 = -(g/2) t^2
Y2 = -33(t-2) -(g/2)((t-2)^2
Set Y1 - Y2 and solve for t.
Use that t to compute Y at that time.
Y2 = -33(t-2) -(g/2)((t-2)^2
Set Y1 - Y2 and solve for t.
Use that t to compute Y at that time.
Answered by
Hannah
when i solve for t I get an extremely small number like .1998. I don't think I am setting up the problem right or something.
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.