Question: solve this 32. Use the ratio test to determine radius of convergence for the power series (A) R= ! (BR=] (CR=0 (DR=; (E) R=3 33.

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32. Use the ratio test to determine radius of convergence for the power series (A) R= ! (BR=] (CR=0 (DR=; (E) R=3 33. The polar coordinates representation of the curve ? = 3y can be written as (A) r = 3sin(0) (B) r = 3tan(0) sec(e) (C) + = 3tan(0) csc(0) (D) r = 3tan(0) (E) r = 3 cos(0) sin(0) 34. The area enclosed by the curve r = 2 sin(0) would be (A) 47 (B) 4 (C) 2 (D) T (E) 167 35. The slopes of the two lines that are tangent to the curve x = sin(t), y = sin(2t) at (0, 0) are (A) This question is nonsense as there can be only one tangent line to a curve at each point. (B) #2. (C). (D) 0 and co. (E) 2. OR CAT
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