Find all the daffodil numbers between 100 and 999 and output them. Daffodil number refers to...

 

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Find all the "daffodil numbers" between 100 and 999 and output them. "Daffodil number" refers to a three-digit number, and the cube of each digit is exactly equal to the number itself. For example, 153 = 1^3+5^3 + 3^3=1+125 +27= 153, then 153 is a "daffodil number"; 1231^3+2^3+3^3, then 123 is not "daffodil number". 2. Challenges in the problem 1) You have to decide the initial value and termination condition in the for loop. 2) How to extract three digital numbers for a given number? Extract the last digit of the number N by N%10, and store that digit in a variable; update the value of N by N/10 and repeat the above step until N is equals to 0. For example, given a number 153. Step 1: 153%10 = 3, we store 3 as one digit; then, update the value as 153/10 = 15; Step 2: 15%10 = 5, we store 5 as one digit; then update the values as 15/10 = 1; Step 3: 1%10 = 1, we store 1 as one digit; then update the values as 1/10 =0. Stop! Find all the "daffodil numbers" between 100 and 999 and output them. "Daffodil number" refers to a three-digit number, and the cube of each digit is exactly equal to the number itself. For example, 153 = 1^3+5^3 + 3^3=1+125 +27= 153, then 153 is a "daffodil number"; 1231^3+2^3+3^3, then 123 is not "daffodil number". 2. Challenges in the problem 1) You have to decide the initial value and termination condition in the for loop. 2) How to extract three digital numbers for a given number? Extract the last digit of the number N by N%10, and store that digit in a variable; update the value of N by N/10 and repeat the above step until N is equals to 0. For example, given a number 153. Step 1: 153%10 = 3, we store 3 as one digit; then, update the value as 153/10 = 15; Step 2: 15%10 = 5, we store 5 as one digit; then update the values as 15/10 = 1; Step 3: 1%10 = 1, we store 1 as one digit; then update the values as 1/10 =0. Stop!

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