The region R is bounded by the x-axis, y-axis, *= 3 and y = A. Find the area of region R. Area = [vax = [ (-! jaxx= [>((x + 1) = Jax= (x+1)i y= V*+I Area = 2(x+ 1) 302(3+1)3 -2(0 + 1)3 =4 -2 Area = 2 B. Find the volume of the solid formed when the region R is revolved about the X-axis. V=nydx = dx = max = n[In1x+ 1 ] = n[In/3 + 1| - In/0 + 1/] V =n( 1.386) = 4.35424742C. The solid formed in part B is divided into two solids of equal volume by a plane perpendicular to the X-axis. Find the *-value where this plane intersects the x-axis