Draw x, y axis and mark the points A(0,5), B(0,-2), C(4,0), D(-3,0), E(4,5), F(-3,-2), G(4,-2).

Draw x and y axis and mark the points A(5,8)& B (3,2).

Draw x and y axis and mark the points A(2,0), B(5,0) and C(7,3).

Draw the coordinate axes and mark the points A(-3,0) . B(3,0) and C(0,3sqrt3) .

The nearest point on the line x + y - 3 = 0 from the point (3, -2) is a)(3, 5) b)(4, 1) c)(3, -5) d)(4, -1)

The equation of the plane that passes through the points (1, 0, 2), (- 1,1, 2), (5, 0, 3) is a)x+2y-3z+7=0 b)x+2y-3z+7=0 c)x-2y+4z+7=0 d)2y-4z-7+x=0

Show that the line AB is perpendicular CD if A,B,C,D are the points (2,3,4),(5,4,-1),(3,6,2),(1,2,0) respectively.

Find x and y satisfying the matrix equation [(x-y,2,-2),(4,x,6)] + [(3,-2,2),(1,0,-1)] = [(6,0,0),(5,2x+y,5)]

The angle between the curves, y = x^(2) and y^(2) - x = 0 at the point (1, 1) is a) (pi)/(2) a) tan^(-1)""(4)/(3) c) (pi)/(3) d) tan^(-1)""(3)/(4)

The point on the curve y=5 + x-x^(2) at which the normal makes equal intercepts is a) (1,5) b) (0,-1) c) (-1,3) d) (0,5)