Sketching a Plane Curve and Eliminating the Parameter In Exercises 13-28, sketch the curve represented by the parametric equations (indicate the orientation of the curve). Use a graphing utility to confirm your result. Then eliminate the parameter and write the corresponding rectangular equation whose graph represents the curve. Adjust the domain of the resulting rectangular equation, if necessary. 13. x = t, y = -4t 14. x = t, y = it 15. x = 3t - 3, y = 2t + 1 16. x = 3 - 2t, y = 2+ 3t 17. x = At, y = +2 18. x = t, y = +3 19. x = t + 2, y = 12 20. x = Vt, y = 1 -tProcedures and Problem Solving Finding Rectangular Coordinates In Exercises 5-8, a point in polar coordinates is given. Find the corresponding rectangular coordinates for the point. Polar-to-Rectangular Conversion In Exercises 17-26, plot the point given in polar coordinates and find the 5 . ( 4 , 7 ) 6. (3 , 375 corresponding rectangular coordinates for the point. 18. -N1a " (r , 0 ) = ( 4 , ? ) .80 20. 16, ST 1 2 3 22. 5 TT (0, 4 ( r, 0 ) = 3, 375 7. ( -1, Usin 4 Union 8. (0, - TT) tes + NIA races. ( r, 0 ) = (0, -7) 1 2 + 0 N 2 31. (r, 0) = (-1, 58) Plottin Custom In Rectangular-to-Polar Conversion In Exercises 35-44, rates plot the point given in rectangular coordinates and find and of the two sets of polar coordinates for the point for point, using OSO