Task 5#7600

Task 5

1 second

64 megabytes

Very easy

Determine the solution to the problem based on the given variant number $n$ .

$n = 1$ n=1: Find the sum of all three-digit numbers where each digit is even.

$n = 2$ n=2: Count the number of three-digit numbers where the digits are in strictly increasing order.

$n = 3$ n=3: Find the sum of all three-digit numbers where each digit is odd.

$n = 4$ n=4: Count the number of three-digit numbers where the digits are in strictly decreasing order.

$n = 5$ n=5: Find the sum of all three-digit numbers that are equal to the sum of the cubes of their digits.

$n = 6$ n=6: Count the number of three-digit numbers where all the digits are distinct.

Input

A single integer $n$ , where $1 \leq n \leq 6$ 1 \le n \le 6.

Provide the solution corresponding to the variant number $n$ .

Example 1

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n = 1

n = 2

n = 3

n = 4

n = 5

n = 6

1 \leq n \leq 6