(1 point) Find the centroid (13, 3]) of the region bounded by: y=3x2+2m, y:0, 1:20, and 1326. HI || (2| || 10 -1 1.0 16 R The region R is bounded by the x-axis, yaxis, and the line in the graph. Then f(x, y) dydat f(x, y) dydat f(x, y) dydx and 1 1p fa,u)dA =] f(x, y)dady1.0 R The region R is bounded by the curves y = 2x, y = 10 - x2, and the y-axis, and its mass density is o(x, y) = xy. To find the center of gravity of the region you would compute J [, s(z, )da - J." [ o(z, )dude, J." Jayao(z, )dude, and [ " " you, y)dude where C = 0 d = -1+sqrt(11) p(a) = 2x q(a) = 10-X^2 S(x, y) dydx = 1/2(((-1+sqrt(11))^6)/6)-6(-1+sqrt(11))^