Digits of a two-digit number

You are given a two-digit number $n$. Find the sum and the product of its digits.

A single integer $n$ ($10 \le n \le 99$).

A single line with two integers: the sum of the digits, then their product.

The tens digit is $n$ integer-divided by $10$, the units digit is the remainder of $n$ divided by $10$. For example, for $23$: $23 / 10 = 2$, $23 \bmod 10 = 3$, the sum is $5$ and the product is $6$.