calculated value of C and use the values of [p,q,r,s] to define the coefficients and Boundary/Initial Conditions. Solve the given finite difference equations for a given number of time steps (N=10) with stepsize =0.001 and spatial resolution of 0.1 in the domain [0,1]. Plot the final solution along with given initial conditions (N=0). 1. Heat Equation: tT=(p+1)x22T;T(x,0)=(q+1):InitialCondition;T(0,t)=(q+1r):LeftBoundaryCondition;T(1,t)=(q+1+s):RightBoundaryCondition Use the following finite difference scheme (Explicit first order in time, second order central in space): tTin+1Tin=(p+1)(x2Ti+1n2Tin+Ti1n) p,q,r,s=2,9,2,9