Through a point `P(h,k,l)` a plane is drawn at right angle to OP to meet the coordinate axes in A,B and C. If OP =p show that the area of `/_\ABC is `p^5/(2hkl)`

Through a point P(h,k,l) a plane is drawn at righat angle to OP to meet the coordinate axes in A,B and C . If OP =p show that the area of /_\ABC is p^5/(2hkl)

Through a point P(h,k,l) a plane is drawn at righat angle to OP to meet the coordinate axes in A,B and C . If OP =p show that the area of /_\ABC is p^5/(2hkl)

Through a point P(h,k,l) a plane is drawn at righat angle to OP to meet the coordinaste axes in A,B and C. If OP =p show that the area of /_\ABC is p^6/(2hkl)

Through the point P(h, k, l) a plane is drawn at right angles to OP to meet co-ordinate axes at A, B and C. If OP=p, A_xy is area of projetion of triangle(ABC) on xy-plane. A_zy is area of projection of triangle(ABC) on yz-plane, then

Through the point P(h, k, l) a plane is drawn at right angles to OP to meet co-ordinate axes at A, B and C. If OP=p, A_xy is area of projetion of triangle(ABC) on xy-plane. A_zy is area of projection of triangle(ABC) on yz-plane, then

Through the point P(h, k, l) a plane is drawn at right angles to OP to meet co-ordinate axes at A, B and C. If OP=p, A_xy is area of projetion of triangle(ABC) on xy-plane. A_zy is area of projection of triangle(ABC) on yz-plane, then

Through a point P(f,g,h) a plane is drawn at right angles to bar(OP) , to meet the axes in A, B and C. If OP = r, the centroid of the triangle ABC is...........

A plane is passing through a point P(a, –2a, 2a), a ne 0 , at right angle to OP, where O is the origin to meet the axes in A, B and C. Find the area of the triangle ABC.