QI. A tenperature distribution for a cone shaped probe is given by a non-dimensional differential equation -o Wiere u = temperature ( 0 u 1), r axial distance ( O x 1) and p is a non- dimensional parameter defined by the heat transfer coeffcient, thermal conductivity and geometry of the cone The bomdary conditions of the cone is given as = O and (Fl) 1. Use the centered-finite difference approxilnation nrthod and taking a value of p equals 10, use Gaussian Elimination to determine the temperatures of four equally-spaced interior nodes along the axial distance of the cotr if the temlrrature at the apex (tip of cone) is 200 K