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Find parametric equation and parametric interval for the motion of a particle starting at (4,0) and tracing half top of the circle x^2+y^2=16 six times.
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i got it
thnx for looking though
I got \(x=4\cos{t}\), and \(y=4|\sin{t}|\). Is that what you got?
yeah
Thanks!
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:)
thanks!
Polar Coordinates formulas \[x=rCos(t)\] \[y=rSin(t)\] Since the rardius of the given circle equation is 4, r=4 \[x=4Cos(t)\] \[y=4Sin(t)\] and Bingo. Notice that since the tracing is from the x axis going counter-clockwise no change need be made....no absolute values, flip-flopping trig functions or any of the like.
thanx, but i think for y i need absolute value because it is just tracing upper half(where y is always positive)
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