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10 cards from this deck
Choose a suitable start value for xxx.
Find yyy on the curve using the chosen xxx-value.
Move over to the y=xy = xy=x curve, reuse this xxx-value.
Stop when suitably close to a root is reached.
xn+1=(3−xn3)/4x_{n+1} = (3 - x_n^3) / 4xn+1=(3−xn3)/4.
A change of sign in the interval function values.
Use Newton-Raphson or bisection methods for roots.
xn+1=ln(xn+3)/ln(3)x_{n+1} = \ln(x_n + 3) / \ln(3)xn+1=ln(xn+3)/ln(3).
They indicate convergence positions on xxx-axis.
x3≈0.66x_3 \approx 0.66x3≈0.66 (to 2 decimal places).
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