![]() ![]() Evaluate the unknowns, x, y, z by back substitution. Eliminate y from the 3rd equation only after step 1. Alternate Method: There is another method that is quite similar to this. Program software (as necessary) THEORY: While interpolating intermediate value of dependent variable for equi-spaced data of independent variable, at the end of the table, Newtons Backward Interpolation formula is used. Therefore, first, we will see how to form a forward difference table. Suggestion: Gauss Elimination With Partial Pivoting C++. To build some programming concepts by solving practical problems. ![]() saving (y) because the array y changes // and we have add it at the last resultĪlso Read: Maclaurin Series Formula | Example Formation of Forward Difference tableīefore studying Newton’s Forward Difference interpolation, we should know how to form a forward difference table. Newton's Forward Difference interpolation // # include # include //for specifying format using namespace std ![]()
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