Analisis Perubahan Bentuk Permukaan Kuadrat Menggunakan Diagonalisasi Matriks

Abstract

Change form on quadric surfaces is changing of general form equation which form 2 2 2 0 ax  by  cz  dxy  exz  fyz  gx  hy  iz  j  where a,b, c, d, e, f are not all zero and a,b, c,d, e, f , g, h, i, jℝ called quadratic equation in the variables x, y, z or called quadric surfaces, be one of the standart forms are ellipsoid, eliptic cone, hyperboloid of one sheet, hyperboloid of two sheet, elliptic paraboloid or hyperbolic paraboloid which equivalent to general form. Matrix diagonalization is one method used to changing and identity the standart form of a quadric surface. Then MAPLE software will give graph change visualization.