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12 1 point The finite difference method will never compute exact values of the solution yk = y(tk) for any linear second order ordinary differential

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12 1 point The finite difference method will never compute exact values of the solution yk = y(tk) for any linear second order ordinary differential equation with boundary conditions y" + p(t)y' + g(t)y=r(t), y(to) = a , y(tf) = B True False 13 1 point Consider N + 1 points (to, yo), ..., (tN, yn). Let Aici = bi be the linear system such that the solution ci consists of the coefficients of the interpolating polynomial with respect to the monomial basis. Let A2C2 = b2 be the linear system such that the solution c2 consists of the coefficients of the interpolating natural cubic spline. Then we expect cond(A1)

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