Question

Consider the boundary value problem for the general second-order equation with constant coefficients

$\frac{\partial^2 y}{\partial x^2}+p\frac{\partial y}{\partial x}+qy=r(x), a\leq x\leq b$

y(a)=YA, y(b)=YB

Let the interval a<x<b divided into n subintervals of width h=(b-a)/n.Using central difference approximations

$\frac{\partial^2 y}{\partial x^2}$ find the lineer system that must be solved to approximate y2,y3,,,yn

01.2 h2 2h Problem 3 boundary value problem for the general second-order equation with constant coefficients dy dy y(a) YA, ybYB. Let the interval a s b be divided into n subintervals of width b- a/n. Using the central difference approximations dr2 dx find the linear system that must be solved to approximate y2.y3.....y

Answer 1

9.5 Bomaauy condition 2h2- br