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## Main Question or Discussion Point

Question:

Starting from any one of the three corners of the path described here under,evaluate the line integral [tex]\int[/tex][tex]c[/tex] (2xy[tex]^3[/tex])dx + (4x[tex]^2[/tex]y[tex]^2[/tex])dy where C is the closed path forming the boundary of region in the first quadrant enclosed by x-axis,the line x=1 and the curve y=x[tex]^3[/tex]

Starting from any one of the three corners of the path described here under,evaluate the line integral [tex]\int[/tex][tex]c[/tex] (2xy[tex]^3[/tex])dx + (4x[tex]^2[/tex]y[tex]^2[/tex])dy where C is the closed path forming the boundary of region in the first quadrant enclosed by x-axis,the line x=1 and the curve y=x[tex]^3[/tex]