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Choose the correct answer below. O A. If three successive Newton approximations agree in their first p digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O B. If two successive Newton approximations agree in their first p-1 digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O C. If two successive Newton approximations agree in their first p digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. OD. If two successive Newton approximations agree in their first p+1 digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached.

Choose the correct answer below. O A. If three successive Newton approximations agree in their first p digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O B. If two successive Newton approximations agree in their first p-1 digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O C. If two successive Newton approximations agree in their first p digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. OD. If two successive Newton approximations agree in their first p+1 digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 64E
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(Question 14) Please do not google the answer, as google gives answer D, but D happened to be incorrect. I am extremely confused.
*4.8.7 Question Help ▼ How do you decide when to terminate Newton's method? Choose the correct answer below. O A. If three successive Newton approximations agree in their first p digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O B. If two successive Newton approximations agree in their first p-1 digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O C. If two successive Newton approximations agree in their first p digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O D. If two successive Newton approximations agree in their first p+1 digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached.
Transcribed Image Text:*4.8.7 Question Help ▼ How do you decide when to terminate Newton's method? Choose the correct answer below. O A. If three successive Newton approximations agree in their first p digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O B. If two successive Newton approximations agree in their first p-1 digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O C. If two successive Newton approximations agree in their first p digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached. O D. If two successive Newton approximations agree in their first p+1 digits, then those approximations have p digits of accuracy. The method is terminated when the desired digits of accuracy is reached.
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