How do you find the symmetry of #r = 3 sin 2θ#? Trigonometry The Polar System Graphing Basic Polar Equations 1 Answer Konstantinos Michailidis Feb 28, 2016 It is symmetric with respect to the origin or pole because #r=3sin(2theta)=3*sin(2(theta+pi))# Answer link Related questions What are limacons and cardioids? How do you graph basic polar equations? How do you determine the shape of a limaçon from the polar equation? How do you graph #r = 1.5#? How do you graph #\theta = 30^\circ#? What does the graph of #r = \cos \theta# such that #0^\circ \le \theta \le 360^\circ# look like? What is the general form of limacons and cardioids and how do you graph transformations? How do you graph the equation #r = 1 + cos( theta )#? How do you graph #r=3-2costheta#? How do you graph #r=1-cosx#? See all questions in Graphing Basic Polar Equations Impact of this question 6211 views around the world You can reuse this answer Creative Commons License