Question textGiven the root-finding equation: $$ 13.4x^3\ +\ 21.2x^2\ -\ 9.9x\ +\ 20 = 0$$(a) Using the Newton-Raphson method, estimate \(x\) to a precision of \( 10^{-6} \) with \( x_i\ =\ 1.4 \).\(x\) = Answer 1 Question 2[input] (to 4 decimal places)number of iterations = Answer 2 Question 2[input] (to 0 decimal places)(b) Using the Newton-Raphson method, estimate \(x\) to a precision of \( 10^{-6} \) with \( x_i\ =\ -1.5 \).\(x\) = Answer 3 Question 2[input] (to 4 decimal places)number of iterations= Answer 4 Question 2[input] (to 0 decimal places)Multiple fill-in-the-blank
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Question textGiven the root-finding equation: [math: 13.4x3 + 21.2x2 − 9.9x + 20=0](a) Using the Newton-Raphson method, estimate [math: x] to a precision of [math: 10−6] with [math: xi = 1.4].[math: x] = Answer 1 Question 2[input] (to 4 decimal places)number of iterations = Answer 2 Question 2[input] (to 0 decimal places)(b) Using the Newton-Raphson method, estimate [math: x] to a precision of [math: 10−6] with [math: xi = −1.5].[math: x] = Answer 3 Question 2[input] (to 4 decimal places)number of iterations= Answer 4 Question 2[input] (to 0 decimal places)Check Question 2
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