Writing the equation into a graphing calculator, we get the graph of the given polynomial function as

Thus, we can see from the graph that the given function has three real roots: one near -1.5, one near -0.5 and one near 1.5
Now, we use Newton-Raphson method, with these initial guesses, on the function, to get our roots:
Using the initial point x = -1.5, we get the solution as x ≈ -1.638579079601
Using the initial point x = -0.5, we get the solution as x ≈ -0.760382980974
Using the initial point x = 1.5, we get the solution as x ≈ 1.3134698020456
Thus, the roots, as a comma-separated list, are

plz answer A graphing calculator is recommended. Use Newton's method to find all solutions of the...
plz answer
A graphing calculator is recommended. Use Newton's method to find all solutions of the equation correct to eight decimal places. Start by drawing a graph to find initial approximations. (Enter your answers as a comma-separated list.) - 2x7 - 4x4 + 8x3 + 3 = 0 X
A graphing calculator is recommended. Use Newton's method to find all solutions of the equation correct to eight decimal places. Start by drawing a graph to find initial approximations. (Enter your answers as a comma-separated list.) - 2x7 - 4x4 + 9x3 + 4 = 0
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A graphing calculator is recommended. Use a graph to find the smallest integer N such that -x+--2.5| < 0.05. 2x2 +x +3 if then x > N N=
A graphing calculator is recommended. Use a graph to find the smallest integer N such that -x+--2.5| N N=