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In cubic spline interpolation the second derivatives of the osplines are not continuous at the interior data points the first and the second derivatives of the
In cubic spline interpolation the second derivatives of the Osplines are not continuous at the interior data points the first and the second derivatives of the splines are continuous at the interior data points the third derivatives of the splines are continuous at the interior data points the first derivatives of the splines are not continuous at the interior data points Let h be the finite difference, then forward difference operator is defined by OAf(x)=f(x+h)-f(x) OAf)=t(-h)-f(%) O Af(x)=f(x*h) None of these
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Deepak singh 1 Best Answer
1. In cubic spline interpolation, the first and the second derivatives of the splines are continuous at the interior data points. --- option b is correct 2. forward difference operator is given by ∆f(x)= f(x+h)- f(x) -- option a is correct .