It has three three closely spaced roots: 25/15, 25/16, 25/17 (a) Plot p(x) for 1.43 x...

 

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It has three three closely spaced roots: 25/15, 25/16, 25/17 (a) Plot p(x) for 1.43 x 1.71. Show the location of the three roots. (b) Starting with the interval [1, 2], show the computed root and the number of iterations of the bisection method. (c) Starting with co method. p(x) = 816x 3835x + 6000x 3125. = 1.5, show the computed root and the number of iterations of Newton's (d) Starting with xo 1 and 1= = of the secant method. 2, show the computed root and the number of iterations Remark: use the machine precision eps = 2.2 10-16 as the stopping criterion for (b)-(d). It has three three closely spaced roots: 25/15, 25/16, 25/17 (a) Plot p(x) for 1.43 x 1.71. Show the location of the three roots. (b) Starting with the interval [1, 2], show the computed root and the number of iterations of the bisection method. (c) Starting with co method. p(x) = 816x 3835x + 6000x 3125. = 1.5, show the computed root and the number of iterations of Newton's (d) Starting with xo 1 and 1= = of the secant method. 2, show the computed root and the number of iterations Remark: use the machine precision eps = 2.2 10-16 as the stopping criterion for (b)-(d).

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Youve provided a mathematical problem involving finding the roots of a polynomial function px 816x3 3835x2 6000x 3125 and illustrated the steps needed ... View the full answer