Change the Cartesian integral into an equivalent polar integral. Then evaluate the polar integral. (²nd So •In 9 √(In 9)² - y² 0 e √x² + y² e Change the Cartesian integral into an equivalent polar integral. Ing√√(In 9)² - y² dx dy So So (Type exact answers, using à as needed.) √x² + y² dx dy= So So 0 0 dr de

Graph the polar equations r = 3-2sin(theta) and r = 2 . Find and label any key points needed to find the area that lies in the common interior of the two polar curves. Set up integral(s) and show all the work to integrate and evaluate your integral manually.