A number is called a Disarium when the sum of its digits in their respective order is the number itself. Create a function that determines whether a number is a Disarium or not. (In python) Examples is_disarium (75) False # 7 ^1+5 ^ 2 = 7 + 25 = 32 is_disarium (135) True # 1^1+3 ^ 2 +5^3 = 1+9+ 125 135

C++ for Engineers and Scientists
4th Edition
ISBN:9781133187844
Author:Bronson, Gary J.
Publisher:Bronson, Gary J.
Chapter6: Modularity Using Functions
Section6.2: Returning A Single Value
Problem 12E
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Question6 -
A number is called a Disarium when the sum of its digits in their respective order is the number itself.
Create a function that determines whether a number is a Disarium or not.
(In python)
Examples
is_disarium (75) → False
# 7^1+ 5 ^ 2 = 7 + 25 = 32
is_disarium (135)·
# 1^1+ 3 ^ 2 + 5 ^3 = 1+ 9 + 125 = 135
- True
is_disarium (544)
- False
is_disarium (518)
- True
is_disarium (466)
- False
is_disarium (8)
- True
Transcribed Image Text:Question6 - A number is called a Disarium when the sum of its digits in their respective order is the number itself. Create a function that determines whether a number is a Disarium or not. (In python) Examples is_disarium (75) → False # 7^1+ 5 ^ 2 = 7 + 25 = 32 is_disarium (135)· # 1^1+ 3 ^ 2 + 5 ^3 = 1+ 9 + 125 = 135 - True is_disarium (544) - False is_disarium (518) - True is_disarium (466) - False is_disarium (8) - True
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