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Newton's method for cube roots is based on the fact that if y is an approximation to the cube root of x, then a better approximation is given by the value:
(x/y2+2y)/3
(a) Use this formula to implement a cube-root procedure analogous to the square-root procedure from the lecture notes.
(b) Modify your original implementation to allow the good-enough? procedure to be included as a argument to the cube-root procedure; i.e., (cube-root 3 good-enough?). In this way, roots of arbitrary precision should be possible by defining new forms of good-enough?
(Random Numbers) Write statements that assign random integers to the variable n in the following ranges: a) 1 ≤ n ≤2 b) 1 ≤ n ≤100 c) 0 ≤ n ≤9 d) 1000 ≤ n ≤1112 e)
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#include void func(int num, b=5) { auto int total=0; static int sum=0; for ( int i=num; i>0 ; i--) total+=i; sum+=total; cout
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Write a program that reads a line of characters from the user and displays that entire line after converting any uppercase characters to lowercase also change any lowercase charact
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