The ratio in which the curve `y=3x-1` divides the area of rectangle with vertices `((1)/(2),0),(1,0),(1,1)` and `((1)/(2),1)` is

The area of the triangle OAB with vertices O(0,0),A(x_(1),y_(1))" and B(x_(2),y_(2)) is

Find the positive value of 'a' for which the parabola y=x^(2)+1 bisects the area of the rectangle with vertices (0,0),(a,0),(0,a^(2)+1) and (a,a^(2)+1)

The area of the triangle OAB with vertices O(0,0),A(x_(1),y_(1))B(x_(2),y_(2)) is

Find the area of the triangle if vertices are (1,1), (2,2) and (0,1)

What is the area of triangle whose vertices are (0,0,0),(1,2,3) and (-3,-2,1) ?

What is the area of the triangle whose vertices are (0,0,0),(1,2,3) and (-3,-2,1) ?

" The area of the triangle OAB with vertices "O(0,0),A(x_(1),y_(1))" and "B(x_(2),y_(2))" is "ul(sq)" units "

Consider the curves C_(1) = y - 4x + x^(2) = 0 and C_(2) = y - x^(2) + x = 0 The ratio in which the x-axis divide the area of the region bounded by the curves C_(1) = 0 and C_(2) = 0 is

Consider the curves C_(1) = y - 4x + x^(2) = 0 and C_(2) = y - x^(2) + x = 0 The raio in which the line y = x divide the area of the region bounded by the curves C_(1) = 0 and C_(2) = 0 is