EXERCISES Exercise 14.3.1 Use polar coordinates to describe the region: 3" Exercise 14.3.2 Describe the region bounded by the curve r = 4cos(39). Exercise 14.3.3 Find // (mg + y) dA ifR is the region: 3:2 + y2 S 1, 0 g y S 3:. R Exercise 14.3.4 Find // (my + y) dA ifR is the region: 3:2 + g2 E 1, (I 1)? + 3,12 g 1. 17. Exercise 14.3.5 Using double integrals calculate the area of the cam'iod r = 1 c039. Exercise 14.3.6 Using double integrals calculate the area inside the cardiod r = 1 + c033 and inside the circle r 2 3:50:59. Exercise 14.3.7 Find // (33y + y) dA ifR is the region shaded below. 1?. Exercise 14.3.8 Evaluate the iterated integral. (x2 - y?) dy dx Exercise 14.3.9 Find the volume of the solid bounded by the graphs of z = 12 - 3x2 and x2 + y? = 1. Exercise 14.3.10 Find the volume of the solid bounded by the graphs of z = x2 +y and z = 18 -x2 - y2. Exercise 14.3.11 Find the volume of the solid bounded by the graphs of z = v9 -x2 - y2 and z = 7- x2 - y2. Exercise 14.3.12 Find the volume of the solid bounded by the graph of z = 12-3x2 -4y and the xy-plane