The literal count of a Boolean expression is the sum of the number of times each literal appears in the expression. For example, the literal count of $\left(xy+xz'\right)$ is $4.$ What are the minimum possible literal counts of the product-of-sum and sum-of-product representations respectively of the function given by the following Karnaugh map? Here, $X$ denotes "don't care"
- $(11, 9)$
- $(9, 13)$
- $(9, 10)$
- $(11,11)$