Question by Student 201327107 In Assignment3 Question1 (b) $$int main()$${  $$for(row=0;row  10.17.16 No, I asked that you post the solution by hand and show at which step there is a problem (using ).  Question by Student 201327102 Professor, when you taught me about finding convergence of each method, you put g(y)=\frac{1}{1+y} and expand g(y) with TAYLOR SERIES at y=0 so you wrote$$g(y)=g(0)+(y-0)g'(y)+\frac{{y}^{2}}{2}g' '(y)+...$$But according to the original form of TAYLOR SERIES is$$g(y)=g(0)+(y-0)g'(0)+\frac{{y}^{2}}{2}g' '(0)+...$$Isn't there any wrong in your notation?  11.01.16 Yes, you are right, it should be:$$ g(y)=g(0)+(y-0)g'(0)+\frac{{y}^{2}}{2}g' '(0)+...  If I wrote otherwise on the board, then this is a mistake obviously so please change your notes in consequence. This is a good observation, I'll give you 2 points bonus boost.
 Question by Student 201527110 Professor, I have a question during studing Cubic Spline boundary conditions. For define $f'_i (x)=α_L$ and $f'_i(x_{i+1})=α_R$, $α_L$ and $α_R$ in here, are user-specified constant. Is taht means it could be any arbitary number? Or do I have to define exact real numbers for that?
Well, the number of data points $N$ can be obtained from the data shown in the tables..
 $\pi$