Using xn+1=xn+103x_{n+1} = \sqrt[3]{x_n + 10}xn+1=3xn+10 with x0=2x_0 = 2x0=2
Find the values of x1x_1x1, x2 x_2\,x2 and x3x_3x3.
Explain the relationship between the values of x1x_1x1, x2 x_2\,x2 and x3 x_3\,x3 and the equation x3−x−10=0x^3 - x - 10 = 0x3−x−10=0
