A car is traveling around a horizontal circular track with radius r = 240 m as shown. It takes the car t = 53 s to go around the track once. The angle θA = 19° above the x axis, and the angle θB = 61° below the x axis. What is the x component of the car’s velocity when it is at point A? What is the y component of the car’s velocity when it is at point A
Here is an image to illustrate the question: http://assets.openstudy.com/updates/attachments/4e90b26b0b8bfb9f23e2360e-mattyc33-1318105843410-caroncurve2.png Ive been stuck on those two questions for 2 hours now,somebody please help
I have tried using trig to solve but either im not plugging in the right numbers in the correct way or I am suppose to do something else...any help will be greatly appreciated.
At any point, the velocity vector is tangential to the path traced by the object. @joeymiller789 Try to find the angle between the velocity vector at point A and the x-axis.
\[v=2\pi*r \div t\] \[v = 28.45m/s\] |dw:1390027998057:dw| so \[v_y=v \sin (71)\] \[v_y=27m/s\]
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