The area of the triangle with vertices (-1,m),(3,4) (m-2,m) is `1" sq.units , "` then find the value of m.

Find the area of the triangle with vertices at (-4,1),(1,2),(4,-3).

If the area of the trinagle, the vertices of which are (2,7), (5, 1) and (x,3) is 18 Sq-units, then the value of x is

Find the area of the triangle vertices are (2, 3) (-1, 0), (2, -4)

Find the value of m for which the area of the triangle having vertices at (-1,m) , (m-2,1) and (m-2,m) is 12(1)/(2) square units .

Using determinant : show that the area of the triangle whose vertices are (m,m-2),(m+2,m+2) and (m+3,m) , is independent of m .

Find the value of x for which the area of the triangle with vertices at (-1,-4),(x,1)and(x,-4) is 12^((1)/(2)) square units .

If area of triangle is 35sq units with vertices (2,-6) ,( 5,4) and ( k,4) Then k is

A circle of radius 1 unit touches the positive x-axis and the positive y-axis at A and B , respectively. A variable line passing through the origin intersects the circle at two points D and E . If the area of triangle D E B is maximum when the slope of the line is m , then find the value of m^(-2)

The area of the triangle having vertices (-2,1), (2,1) and (lim_(mtoinftyntoinfty)cos^(2m)(n!pix) , x is rational lim_(mtoinftyntoinfty)cos^(2m)(n!pix) , where x is irrational) is

AD is a median of the DeltaABC .If AE and AFare medians of the triangles ABD respectively, and AD= m_1,AE=m_2AF=m_3, then find the value of a^2/8 .