Use Newton’s Method for Square Roots to compute the square root of 157, starting from an initial guess of x0= 78.5, accurate to 4 decimal places. How many iterations are needed to reach this level of precision?
Use the bisection algorithm to find an approximate solution z to the equation x5.3+ (3:5)x = N where N is your 7-digit phone number, and:
(a) z is correct to 2 significant figures.
(b) z is correct to 2 decimal places.
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