Is this question possible to solve?: While at Magic Springs, Katie goes down a frictionless water slide that is 9.0 m above the ground. At the bottom of the slide, Katie reaches a final speed of 13 m/s. What was Katie's initial speed when she pushed off the top of the slide?
No, it can be done. use energy conservation to set up equations. pretty basic stuff
Well you can't really solve it without mass
but mass cancels right
how
\[\frac{ 1 }{ 2 }mv _{i} ^{2}+mgh=\frac{ 1 }{ 2 }mv _{f} ^{2}\]
since m is non-zero, you can divide m on both sides
there is really nothing tricky
I got for \[v _{i}\] = 1.36m/s
well, change against the official answer
what do you mean
I mean is the answer given to you? like at the back of the book or somewhere?
not it's a worksheet and I solved it and I think it's right???
@caozeyuan 1/2mvi^2 + mghi = 1/2mvf^2 + mghf 1/2mvi^2 + m(9.8)(9) = 1/2m(13^2) + m(9.8)(0) 1/2vi^2 + 88.2 = 84.5 + 0 0.5vi^2 = 3.7 vi^2 = 1.85 vi = 1.36 m/s
this IS impossible to solve
not because of the mass but becuase of the negative sign
your vi is an imaginary number, therefore the speed don't exist
I'll talk to my teacher about it, because he wrote it
Yea, this is really werid
I am sorry about the confusion, he's confusing sometimes
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