Can someone help or teach me how to sketch the velocity and acceleration vectors in this problem(#5)
\[\vec r(t)=<cos(t),sin(t)>\] velocity is just the derivative of position; it measures the rate of change in position at any given instant. \[\vec r'(t)=<cos'(t),sin'(t)>\] \[\vec r'(t)=<-sin(t),cos(t)>\]
acceleration is just the derivative of velocity; it measures the rate of change in speed at any given instant.\[\vec r'(t)=<-sin(t),cos(t)>\] \[\vec r''(t)=<-cos(t),-sin(t)>\]
yes that is true, but i really need help with the sketching part
ill get to that ... first I have to make sure I write the problem out correctly; its my roadmap to success :)
now #5 gives us 2 times to fill in; since using one time would be pointless ....
im on the highway to hell
or is it heaven, dont know yet
|dw:1331300160395:dw|so far
its a stairway to heaven and a highway to hell; and the buddha just sits under the bodhi tree watching the race ...
i prolly should input the ts to make sure ive got it going correctly
im a upload the answser wait a min
lol, I was getting there just backward
technology these days, you can just pull things right outta the sky
yep, but you can never trust the answers given in a book; they gots no proof :)
the proof, is in the pudding
i gotta go play clean up; the kids are messing the site up ...
I see what I did, I swapped out the sin and cos in the r(t) which made me go in the wrong direction ... otherwise its spot on :)
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