The vertex of the right angle of a right angled triangle lies on the straight line `2x -y- 10 =0` and the two other vertices, at points `(2,-3)` and `(4,1)` then the area of triangle in sq. units is-

Two medians draen form the acute angles of a right angled triangle intersefct at an angle (pi)/(6). If the length of the hypotenuse of the triangle is 3 units, then the area of the triangle (in sq units) is sqrtK, then K is

Show that the points (-2,5),(3,-4)and (7,10) are the vertices of the right angled triangle .

In a right angled triangle the vertex at the right angle is (1,1), one of the sides of the triangle is 2x-y=1 and the mid point of the hypotenuse is (5,-2), find the equation of the other sides of the triangle.

Find the equations the sides of an isosceles right angled triangle the equation of whose hypotenuse is 3x+4y=4 and the opposite vertex is the point (2, 2).

Find the equations of the sides of an isosceles right angled triangle the equation of whose hypotenuse is 3x+4y=4 and the opposite vertex is the point (2, 2).

Find the equations the sides of an isosceles right angled triangle the equation of whose hypotenuse is 3x+4y=4 and the opposite vertex is the point (2,2) .

The area of the triangle formed by the straight line 2x-3y+6=0 with the co-ordinate axes is (in sq.units)

Find the equations to the sides of an isosceles right angled triangle the equation of whose hypotenuse is 3x+4y=4 and the opposite vertex is the point (2,2) .

The ends of the hypotenuse of a right angled triangle are (2,0,-3) ,(0,4,1) then the locus of the third vertex is

The equation of the hypotenuse of an isosceles right angled triangle is x+y+1=0 and the coordinates of its opposite vertex are (2,3) . Find the equations of the other two sides of the triangle.