Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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πτ
(1+2), y(t) = sin
πt
1+t²
12),
3. The parametric equations x(t): = COS
of a particle moving along the unit circle.
(a) For which values of t is the particle moving clockwise or counterclockwise?
(b) Find the points on the circle at which the speed v(t) = √√[x'(t)]² + [y'(t)]² of the particle
achieves its minimum and maximum.
t ER describe the position
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Transcribed Image Text:πτ (1+2), y(t) = sin πt 1+t² 12), 3. The parametric equations x(t): = COS of a particle moving along the unit circle. (a) For which values of t is the particle moving clockwise or counterclockwise? (b) Find the points on the circle at which the speed v(t) = √√[x'(t)]² + [y'(t)]² of the particle achieves its minimum and maximum. t ER describe the position
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