program that answers the following questions: What numbers below 5000 are perfect? What odd numbers below 5000 are abundant? What are the relative proportions of deficient, abundant, and perfect numbers? 5000 should be in a global constant.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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**Understanding Perfect, Deficient, and Abundant Numbers**

A number is classified based on the sum of its divisors:

- **Perfect Number:** The sum of its divisors is equal to the original number.
- **Deficient Number:** The sum of its divisors is less than the original number.
- **Abundant Number:** The sum of its divisors is more than the original number.

**Programming Exercise:**

Write a program to determine the following:
1. Identify perfect numbers below 5000.
2. Identify odd abundant numbers below 5000.
3. Calculate the relative proportions of deficient, abundant, and perfect numbers.

*Note: Use 5000 as a global constant in your program.*
Transcribed Image Text:**Understanding Perfect, Deficient, and Abundant Numbers** A number is classified based on the sum of its divisors: - **Perfect Number:** The sum of its divisors is equal to the original number. - **Deficient Number:** The sum of its divisors is less than the original number. - **Abundant Number:** The sum of its divisors is more than the original number. **Programming Exercise:** Write a program to determine the following: 1. Identify perfect numbers below 5000. 2. Identify odd abundant numbers below 5000. 3. Calculate the relative proportions of deficient, abundant, and perfect numbers. *Note: Use 5000 as a global constant in your program.*
Expert Solution
Algorithm of sumOfDivisors():

1. Declare and initialize a variable- sum with value- 0.

2. Run a loop from 1 to ( n / 2).

    1. If n is exactly divisible by the loop variable- i

        1. Add i to sum.

3. Return sum

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