Also, one can use the area under the velocity curved to obtain the distance travelled. (That is, the position of the block.) As an example of this, to find the distance travelled between t=0 and t=2 s, you can use the area under the v(t) curve, which is, A=(6 m/s * 2 s)/2 = 6m. This method becomes particularly useful when the velocity curve gets complicated due to changes in acceleration. It is good to know how to calculate the area of rectangles, triangles (and a triangle on top of a rectangle).
**you don't need to know about mu for our exam tomorrow. You will be given friction forces in newtons.
Nice work! yes. thanks.
ReplyDeleteFor number one, how do you find the velocity kinematic equation?
ReplyDeleteHow do you find the x component in problem 2?
ReplyDelete(1/2)m v^2
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ReplyDeletewhat's the velocity here?
ReplyDelete.
ReplyDelete