Two students start at the northernmost point of the pool and walk slowly around it in opposite directions.(a)If the angular speed of the student walking in the clockwise direction (as viewed from above) is 0.050 rad/s and the angular speed of the other student is 0.015 rad/s, how long does it take before they meet?
By using (0.015)t+(0.05)t=2pi I got t to equal 96.7 seconds
(b) At what angle, measured clockwise from due north, do the students meet?
(c) If the difference in linear speed between the students is 0.23 m/s, what is the radius of the fountain?

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|dw:1433679913436:dw|

from use of following relation
\[\alpha = \omega * t\]
angle alpha = angular velocity * time

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