Question: Textbook, foundations-of-algorithms, Chapter 2, Exercise 43, coin weighting problem. Additional requirement: Show your solution for n=243 and assume #200 coin is the heavier one. (

Textbook, foundations-of-algorithms, Chapter 2, Exercise 43, coin weighting problem.

Additional requirement: Show your solution for n=243 and assume #200 coin is the heavier one.

(I would perfer if you can do Part B Plz thanks. )

Textbook, foundations-of-algorithms, Chapter 2, Exercise 43, coin weighting problem. Additional requirement: Show

43. Consider the following problem: (a) Suppose we have nine identical-looking coins numbered 1 through 9 and only one of the coins balance scal is heavier than the others. Suppose further that you have one balance scale and are allowed only two weighings. Develop a method for finding the heavier counterfeit coin given these constraints eighings. Develop a method for inlinu (b) Suppose we now have an integer n (that represents n coins) and only one of the coins is heavier than the others. Suppose further that n is a power of 3 and you are allowed logs n weighings to determine the heavier coin. Write an algorithm that solves this problem Determine the time complexity of your algorithm

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