#1. Use 1 steps of Newton's Method to estimate the solution to the equation. Use the given starting value.
\(3e^{x+5}-4=0,\quad x_0=5,\quad x_1=\)

#2. Use 1 steps of Newton's Method to estimate the solution to the equation. Use the given starting value.
\(-x^5-6x^4-2x^3+6x^2-x-6=0,\quad x_0=-3,\quad x_1=\)

#3. Use 2 steps of Newton's Method to estimate the solution to the equation. Use the given starting value.
\(2\tan\left(-3x-6\right)=0,\quad x_0=5,\quad x_2=\)

#4. Use 3 steps of Newton's Method to estimate the solution to the equation. Use the given starting value.
\(e^{x+5}=0,\quad x_0=3,\quad x_3=\)

#5. Use 2 steps of Newton's Method to estimate the solution to the equation. Use the given starting value.
\(-\frac{1}{3}e^{-4x}+6=0,\quad x_0=-6,\quad x_2=\)

#6. Use 3 steps of Newton's Method to estimate the solution to the equation. Use the given starting value.
\(-4\cdot 2^{-4x-4}+1=0,\quad x_0=-6,\quad x_3=\)