In the Mystical Garden, each flower is associated with a secret numerical code that guards its mystical properties. The code validation process involves a series of botanical calculations. The validation process is described as follows: Calculate the product of the digits at prime positions (1-based index) from left to right. Calculate the sum of the cubed digits at non-prime positions from left to right. If the absolute difference between the results from step 1 and step 2 is a perfect square, the flower code is considered valid; otherwise, it is invalid. Example: Consider the mystical flower code 73921546. Step 1. Calculate the product of the digits at prime positions. 7*3*1*5=105 Step 2. Calculate the sum of the cubed digits at non-prime positions. 9^3+2^3 +4^3 +6^3=729+8+64 +216 = 1017 Step 3. If the absolute difference between the results from step 1 and step 2 is a perfect square. 1105 - 1017] = 912 (not a perfect square) Flower code 73921546 is invalid. Your task is to write a program that reads mystical flower codes from user input and classifies them as "valid" or "invalid." The program should have two arrays for valid and invalid flower codes, initially empty. The array sizes should be set to 15, assuming the user will enter at most 15 flower codes. The program should start asking for an integer from the user, representing the mystical flower code. If the flower code is valid according to the validation steps, it should be added to the "valid flower codes" array. If the code is invalid, it should be added to the "invalid flower codes" array. If the user enters the code 0, the program should display the valid and invalid flower codes arrays and stop. Error handling for non-integer inputs is not required.
In the Mystical Garden, each flower is associated with a secret numerical code that guards its mystical properties. The code validation process involves a series of botanical calculations. The validation process is described as follows: Calculate the product of the digits at prime positions (1-based index) from left to right. Calculate the sum of the cubed digits at non-prime positions from left to right. If the absolute difference between the results from step 1 and step 2 is a perfect square, the flower code is considered valid; otherwise, it is invalid. Example: Consider the mystical flower code 73921546. Step 1. Calculate the product of the digits at prime positions. 7*3*1*5=105 Step 2. Calculate the sum of the cubed digits at non-prime positions. 9^3+2^3 +4^3 +6^3=729+8+64 +216 = 1017 Step 3. If the absolute difference between the results from step 1 and step 2 is a perfect square. 1105 - 1017] = 912 (not a perfect square) Flower code 73921546 is invalid. Your task is to write a program that reads mystical flower codes from user input and classifies them as "valid" or "invalid." The program should have two arrays for valid and invalid flower codes, initially empty. The array sizes should be set to 15, assuming the user will enter at most 15 flower codes. The program should start asking for an integer from the user, representing the mystical flower code. If the flower code is valid according to the validation steps, it should be added to the "valid flower codes" array. If the code is invalid, it should be added to the "invalid flower codes" array. If the user enters the code 0, the program should display the valid and invalid flower codes arrays and stop. Error handling for non-integer inputs is not required.
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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