The functions y1(t) and y2(t) are both solutions of the same autonomous differential equation dy/dt = 3sin(y/2) but satisfy different initial conditions: y1(0) = 1 and y2(0) = −1. Either by solving the differential equation or, better, by thinking about its geometry (slope field), calculate:
lim [(y1(t) − y2(t)] t→∞
(a) 0 (b) 2π (c) 4π (d) 6π (e) 8π (f) ∞
Answer: C
* π = pie symbol = 3.1459...
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Please help. My answer is NOWHERE near 4π!
Thank you!
lim [(y1(t) − y2(t)] t→∞
(a) 0 (b) 2π (c) 4π (d) 6π (e) 8π (f) ∞
Answer: C
* π = pie symbol = 3.1459...
-----
Please help. My answer is NOWHERE near 4π!
Thank you!
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