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Newton's Method : If x_{n }is an approximation a solution of f ( x ) = 0 and if given by, f ′ ( x_{n} ) ≠ 0 the next approximation is given by
x_{n+1 }= x_{n} - f(x_{n})/f'(x_{n})
It has to lead to the question of while do we stop? How several times do we go through this procedure? One of the more common stopping points in the procedure is to continue till two successive approximations agree upon a given number of decimal places.
Write the doubles fact you used to solve the problem. 7 + 8 = 15
"Standard" trig equation: Now we need to move into a distinct type of trig equation. All of the trig equations solved to this point were, in some way, more or less the "standard"
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