1. Plot the parametric curve $x=2\cos t+3$, $y=5\sin t-7$.
  2. Give a Cartesian equation of the previous curve.
  3. Plot the parametric curve $x=2t^2+1$, $y=3t-5$.
  4. Give a Cartesian equation of the previous curve.
  5. Draw $\vec r(t) = (3 \cos t, 3 \sin t)$.
  6. Draw $\vec r(t) = (3 \cos 2t, 3 \sin 2t)$.
  7. Hurricane Matthew has a diameter of 28 miles. Assuming the eye is at the origin $(0,0)$, give a parametrization of the exterior edge of the hurricane.
  8. Sustained winds are 128 mi/hr. Modify your parametrization above so that the speed is 128 mi/hr.
  9. The eye of the hurricane is moving north west at a speed of 12 mi/hr. Modify your parametrization so that the center moves north west at 12 mi/hr.

Problem Set
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