The line x = c cuts the triangle with corners (0,0) , (1,1) and (9,1) into two regions .For the area of the two regions to the same , then c must be equal to

The line x=c cuts the triangle with corners (0,0),(1,1) and (9,1) into two regions. For the area of the two regions to be same 'c' must be

The line x=c cuts the triangle with corners (0,0),(1,1) and (9,1) into two region. For the area of the two regions to be the same c must be equal to (A) 5/2 (B) 3 (C) 7/2 (D) 5 or 15

The line x=c cuts the triangle with corners (0,0),(1,1) and (9,1) into two region. two regions to be the same c must be equal to (A) 5/2 (B) 3 (C) 7/2 (D) 5 or 15

The line x=c cuts the triangle with corners (0,0),(1,1) and (9,1) into two region. two regions to be the same c must be equal to (A) 5/2 (B) 3 (C) 7/2 (D) 5 or 15

The line x=c cuts the triangle with corners (0,0),(1,1) and (9,1) into two region.two regions to be the same c must be equal to (A) (5)/(2)(B)3(C)(7)/(2) (D) 5 or 15

Triangle ABC has vertices (0, 0) (11, 60) and (91, 0). If the line y= kx cuts the triangle into two triangles of equal area, then k is equal to :

The area of the triangle formed by A (1, 0, 0), B(0, 1, 0), C(1, 1, 1) is

Consider a triangle ABC in the xy -plane with vertices A = (0,0), B = (1,1) and C = (9, 1). If the line x = a divides the triangle into two parts of equal area, then a equals

Triangle ABC has vertices (0,0), (11,60) and (91,0). IF the line y=kx cuts the triangle into two triangles of equal area, then k is equal to a) 30/51 b) 4/7 c) 7/4 d) 30/91