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An integer is said to be a $$perfect number$$ if the sum of its factors, including $1($but not the number itself$),$ is equal to the number. For example, $6$ is a perfect number, because $6=1+2+3.$ Write a program that: $$ finds and prints all the perfect numbers between $1$ and a random number between $50$ and $1000.$ uses a function isPerfect that determines whether parameter number is a perfect number. $$ prints the factors of each perfect number to confirm that the number is indeed perfect.