Question For the equation given below, one could use Newton's method as a way to approximate the solution. Find Newton's formula as $$ x_{n+1}=F\left(x_{n}\right) $$ that would enable you to do so. $$ \sin (x)=6 x-5 $$ Provide your answer below: $$ x_{n+1}=\square $$

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$$ x_{n+1} = x_n - \frac{\sin(x_n) - 6x_n + 5}{\cos(x_n) - 6} $$

Question For the equation given below, one could use Newton's method as a way to approximate the solution. Find Newton's formula as \( x_{n+1}=F\left(x_{n}\right) \) that would enable you to do so. \[ \sin (x)=6 x-5 \] Provide your answer below: \( x_{n+1}=\square \)

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Question For the equation given below, one could use Newton's method as a way to approximate the solution. Find Newton's formula as \( x_{n+1}=F\left(x_{n}\right) \) that would enable you to do so. \[ \sin (x)=6 x-5 \] Provide your answer below: \( x_{n+1}=\square \)

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