Question: O(x)f(x,) - (x x,)O'(xr) Prove that Lagrange's formula can be put in the for f(x) where o (x) = r=0 [do(x)' n Ix-x,) and

O(x)f(x,) - (x x,)O'(xr) Prove that Lagrange's formula can be put in 

O(x)f(x,) - (x x,)O'(xr) Prove that Lagrange's formula can be put in the for f(x) where o (x) = r=0 [do(x)' n Ix-x,) and o'(xr) dx r=0 x3xr

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