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1 (a) 2-D graph 1 (a) and (b) answers need to match. Given the planar region D bounded by: y = x . y =

1 (a) 2-D graph

1 (a) and (b) answers need to match.

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Given the planar region D bounded by: y = x . y = 6 . y = 6x ( Note : D can be thought of as a thin plate with uniform mass density of 1. ) 1 . (a) Graph the region D , and compute and label the intersection points. Then compute the area of the region D using geometry. y MM&-Lhah~n-IOO 0 (b) Compute the area of the region D by setting up and evaluating an iterated integral, starting with : A2\" 3. Compute the moment of inertia about the z-axis/origin in the xy-plane for the region D by setting up and evaluating an iterated integral, starting with the double integral : (x2 + y2) dA D2. Compute the centroid f center of mass ( f , 7) of D by setting up and evaluating two iterated integrals , starting with : E : Eff (soda and y = n (30M

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