Here is a Python solution for the problem:

```python
def sum_of_squares(n):
sum = 0
while(n 0):
digit = n % 10
sum += digit * digit
n = n // 10
return sum

# Test the function
print(sum_of_squares(1)) # Output: 1
print(sum_of_squares(1000)) # Output: 1
print(sum_of_squares(55)) # Output: 50
```

This program works by repeatedly dividing the input number `n` by 10 and taking the remainder, which gives the last digit of `n`. It then squares this digit and adds it to a running total. This process continues until `n` is 0, at which point all of its digits have been processed. The function then returns the total sum of the squares of the digits.

Question

Here is a Python solution for the problem:

```python
def sum_of_squares(n):
    sum = 0
    while(n > 0):
        digit = n % 10
        sum += digit * digit
        n = n // 10
    return sum

# Test the function
print(sum_of_squares(1))    # Output: 1
print(sum_of_squares(1000)) # Output: 1
print(sum_of_squares(55))   # Output: 50
```

This program works by repeatedly dividing the input number `n` by 10 and taking the remainder, which gives the last digit of `n`. It then squares this digit and adds it to a running total. This process continues until `n` is 0, at which point all of its digits have been processed. The function then returns the total sum of the squares of the digits.

Knowee AI · Accepted Answer

Here is a Python solution for the problem:

```python
def sum_of_squares(n):
    sum = 0
    while(n > 0):
        digit = n % 10
        sum += digit * digit
        n = n // 10
    return sum

# Test the function
print(sum_of_squares(1))    # Output: 1
print(sum_of_squares(1000)) # Output: 1
print(sum_of_squares(55))   # Output: 50
```

This program works by repeatedly dividing the input number `n` by 10 and taking the remainder, which gives the last digit of `n`. It then squares this digit and adds it to a running total. This process continues until `n` is 0, at which point all of its digits have been processed. The function then returns the total sum of the squares of the digits.

Question

Solution 1

Solution 2

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