Volume of Tetrahedron (1)

Volume of Tetrahedron

Volume of Tetrahedron Tetrahedron is a pyramid having a triangular base. Therefore, Volume = ⅓ [(Height) x (Area of base)] , , Now h is projection of  on vector which is normal to the plane. Vector normal to the plane ABC is . Therefore, , , Volume , . Share Tweet View Email Print Follow

Equation of a Hyperbola referred to Two Perpendicular Lines

Equation of a Hyperbola referred to Two Perpendicular Lines

Equation of a Hyperbola referred to Two Perpendicular Lines Consider the hyperbola . From figure Let P (x₁, y₁) be any point on the hyperbola. Then, PM = y and PN = x Therefore, . If the perpendicular distances P₁ and P₂ of a moving point P (x, y) from two mutually perpendicular coplanar straight Read more about Equation of a Hyperbola referred to Two Perpendicular Lines[…]

Equation of the Parabola when Vertex is (h, k) and Axis is Parallel to X - axis

Equation of the Parabola when Vertex is (h, k) and Axis is Parallel to X – axis and Y – axis

Equation of the Parabola when Vertex is (h, k) and Axis is Parallel to X – axis and Y – axis Equation of the Parabola when Vertex is (h, k) and Axis is Parallel to X – axis: The parabola y² = 4ax Can be written as (y – 0)² = 4a(x – 0) … Read more about Equation of the Parabola when Vertex is (h, k) and Axis is Parallel to X – axis and Y – axis[…]