Suppose you attempt to use Newton's method to approximate a solution of the equation x² + 5x³+4x² - 17x + 17 = 0. Let o 1 be the initial approximation, and then calculate x1, x2, x3, and x4. If a value is undefined, enter DNE. x1 = x2 = x3 = X4 = What do you notice? O Newton's method fails because f'(x) 0 but f(x) = 0. O Newton's method is successful at approaching a number so far. O Newton's method fails because the approximations are getting larger in absolute value. O Newton's method fails because the approximations are alternating between two numbers. =

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