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Mode = ?

(a) xk + h \(\{\cfrac{f_{k-1}-f_k}{2f_k-f_{k-1}-f_{k+1}}\}\)

(b) xk + h \(\{\cfrac{f_{k-1}-f_{k-1}}{2f_k-f_{k-1}-f_{k+1}}\}\)

(c) xk + h \(\{\cfrac{f_k-f_{k-1}}{f_k-2f_{k-1}-f_{k+1}}\}\)

(d)  xk + h \(\{\cfrac{f_k-f_{k-1}}{f_k-f_{k-1}-2f_{k+1}}\}\)

1 Answer

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Best answer

Correct answer is (b)

xk + h \(\{\cfrac{f_{k-1}-f_{k-1}}{2f_k-f_{k-1}-f_{k+1}}\}\)

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