08:11 428:A . . 32% X Calc BC Quiz - Units 9 & 10.pdf Name: Period: AP Calculus BC | Units 9 & 10 Study Guide (THE FINAL ONE) Instructions: Show all work completely. Put a box around your final answer. Calculators not allowed for this Quiz (1) A particle is moving along the curve r = 3 - 2cos(20) such that at = 4 for all times t 2 0. Find the value of at 0 = . (2) Find the equation of the tangent line to the curve given x(t) = 3t + 4t - 2 and y(t) = t + 2t at the point on the curve where t = 1. (3) Find the area inside the circle r = 3 sin 0 and outsider = 1 + sin 0 (4) Determine whether the series converges (absolutely/conditionally) or diverges. Justify. 00 n+1. . 9 2 51, # 2 51 (4) Determine whether the series converges (absolutely/conditionally) or diverges. Justify. E 3n n=1 (5) Find the Taylor polynomial for f(x) = cos x, centered at c = [, n = 5