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Please implement the square-and-multiply algorithm for fast modular exponentiation. Requirements: You can choose any language you would like to use from the following: C/C++, C#, Java, and Python. You need to give a detailed comments of your codes then include the code with a written report explaining your implementation. In addition, you need to provide the test case result of your implementation and provide a screenshot of the results in the written report. Square and Multiply Algorithm . Convert the exponent to Binary. • For the first 1, simply list the number • For each ensuing o, do Square operation • For each ensuing 1, do Square and Multiply operations 37 1 0 0 1 0 1 5 1 0 1 101 in Binary. First One lists Number Zero calls for Square One calls for Square + Multiply 100101 in Binary First One lists number Zero calls for Square Zero calls for Square One calls for Square + Multiply Zero calls for Square One calls for Square + Multiply 3 (3) ² ((3) ²)²+3 N (N) ² ((N) ²) ² (((N) 2) 2) ²*N ((((N) ²) ²) ²N)² (((((N) ²) ²) ²*N) ²) ²*N

Please implement the square-and-multiply algorithm for fast modular exponentiation. Requirements: You can choose any language you would like to use from the following: C/C++, C#, Java, and Python. You need to give a detailed comments of your codes then include the code with a written report explaining your implementation. In addition, you need to provide the test case result of your implementation and provide a screenshot of the results in the written report. Square and Multiply Algorithm . Convert the exponent to Binary. • For the first 1, simply list the number • For each ensuing o, do Square operation • For each ensuing 1, do Square and Multiply operations 37 1 0 0 1 0 1 5 1 0 1 101 in Binary. First One lists Number Zero calls for Square One calls for Square + Multiply 100101 in Binary First One lists number Zero calls for Square Zero calls for Square One calls for Square + Multiply Zero calls for Square One calls for Square + Multiply 3 (3) ² ((3) ²)²+3 N (N) ² ((N) ²) ² (((N) 2) 2) ²*N ((((N) ²) ²) ²N)² (((((N) ²) ²) ²*N) ²) ²*N

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Please implement the square-and-multiply algorithm for fast modular exponentiation. Requirements: You can choose any language you would like to use from the following: C/C++, C#, Java, and Python. You need to give a detailed comments of your codes then include the code with a written report explaining your implementation. In addition, you need to provide the test case result of your implementation and provide a screenshot of the results in the written report. Square and Multiply Algorithm • Convert the exponent to Binary. • For the first 1, simply list the number • For each ensuing o, do Square operation • For each ensuing 1, do Square and Multiply operations 37 1 0 0 1 0 1 5 1 0 1 101 in Binary First One lists Number Zero calls for Square One calls for Square + Multiply 100101 in Binary First One lists number Zero calls for Square Zero calls for Square One calls for Square + Multiply Zero calls for Square One calls for Square + Multiply (3) ² ((3) ²)²+3 N (N)² ((N) 2) 2 (((N) ²) ²) ²*N ((((N) ²) ²) ²*N) ² (((((N) 2) 2) ²*N) ²) ²*N
Transcribed Image Text:Please implement the square-and-multiply algorithm for fast modular exponentiation. Requirements: You can choose any language you would like to use from the following: C/C++, C#, Java, and Python. You need to give a detailed comments of your codes then include the code with a written report explaining your implementation. In addition, you need to provide the test case result of your implementation and provide a screenshot of the results in the written report. Square and Multiply Algorithm • Convert the exponent to Binary. • For the first 1, simply list the number • For each ensuing o, do Square operation • For each ensuing 1, do Square and Multiply operations 37 1 0 0 1 0 1 5 1 0 1 101 in Binary First One lists Number Zero calls for Square One calls for Square + Multiply 100101 in Binary First One lists number Zero calls for Square Zero calls for Square One calls for Square + Multiply Zero calls for Square One calls for Square + Multiply (3) ² ((3) ²)²+3 N (N)² ((N) 2) 2 (((N) ²) ²) ²*N ((((N) ²) ²) ²*N) ² (((((N) 2) 2) ²*N) ²) ²*N
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