If `A(3,4)` and `B(-5,-2)` are the extremities of the base of an isosceles triangle `ABC` with `tan C=2` ,then point `C` can be

in triangle ABC,tan A+tan B+tan C=

If the extremities of the base of an isosceles triangle are the points (2a,0) and (0, a),and the equation of one of the side is x=2a, then the area of the triangle is (a)5a squnits (b) (5a^(2))/(2) squnits (25a^(2))/(2) squnits (d) none of these

If A(3, 5, -4), B(-1, 1, 2) and C(-5, -5, -2) are the vertices of Delta ABC, then the triangle is

The extremities of the base of an isosceles triangle Delta ABC are the points A(2.0) and B(0,1). If the equation of the side AC is x=2 then the slope of the side BC

If A(-2,1),B(2,3) and C(-2,-4) be the vertices of a triangle ABC , show that tan B=(2)/(3)

Prove that there exist exactly two non-similar isosceles triangles ABC such that tan A+tan B+tan C=100

Number of non-similar isosceles triangles ABC such that tan A+tan B+tan C=300 is equal to

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

Show that the points A(7, 10), B(-2, 5) and C(3, -4) are the vertices of an isosceles right triangle.

If A(3,-4),B(7,2) are the ends of a diameter of a circle and C(3,2) is a point on the circle then the orthocentre of the Delta ABC is