Use the Newton Raphson Method to find the root of f(x) using 2.2 as the starting value of x. Iterate until the relative approximate error is 0.000001. What is the absolute relative approximate error at the 2nd iteration? f (x): arctan(x? +x - 6) O0.01170283 O 0.16421455 O 0.06603799 O 0.00005184

Trigonometry (MindTap Course List)
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Chapter6: Topics In Analytic Geometry
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Use the Newton Raphson Method to find the root of f(x) using 2.2 as the starting value of x. Iterate until the relative approximate error
is 0.000001. What is the absolute relative approximate error at the 2nd iteration?
f(x) = arctan(x² + x – 6)
O 0.01170283
O 0.16421455
O 0.06603799
O 0.00005184
Transcribed Image Text:Use the Newton Raphson Method to find the root of f(x) using 2.2 as the starting value of x. Iterate until the relative approximate error is 0.000001. What is the absolute relative approximate error at the 2nd iteration? f(x) = arctan(x² + x – 6) O 0.01170283 O 0.16421455 O 0.06603799 O 0.00005184
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