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Newton's Method to Approximate the X-Value of the Indicated Point  successive approximations differ by less than 0.001. [Hint: Let h(x)=f(x)g(x).] \text { successive approximations differ by less than } 0.001 \text {. [Hint: Let } h ( x ) = f ( x ) - g ( x ) \text {.] }

Question 20

Multiple Choice

Newton's Method to approximate the x-value of the indicated point of intersection of the two graphs accurate to three decimal places.Continue the process until two  successive approximations differ by less than 0.001. [Hint: Let h(x) =f(x) g(x) .] \text { successive approximations differ by less than } 0.001 \text {. [Hint: Let } h ( x ) = f ( x ) - g ( x ) \text {.] }
f(x) =3xg(x) =1x2+4\begin{array}{l}f(x) =3-x \\g(x) =\frac{1}{\sqrt{x^{2}+4}}\end{array}
 Newton's Method to approximate the x-value of the indicated point of intersection of the two graphs accurate to three decimal places.Continue the process until two  \text { successive approximations differ by less than } 0.001 \text {. [Hint: Let } h ( x )  = f ( x )  - g ( x )  \text {.] }   \begin{array}{l} f(x) =3-x \\ g(x) =\frac{1}{\sqrt{x^{2}+4}} \end{array}    A) 2.651 B) 2.703 C) 2.660 D) 2.764 E) 2.600


A) 2.651
B) 2.703
C) 2.660
D) 2.764
E) 2.600

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