A min term l is a $\text{product}$ (AND) of all variables in the function, in direct or complemented form. A min term has the property that it is equal to $1$ on exactly one row of the truth table.
A max term is a $\text{sum}$ (OR) of all the variables in the function, in direct or complemented form. A max term has the property that it is equal to $0$ on exactly one row of the truth table.
Consider $F = \sum_{w,x,y} (0,2)$
Here, $\bar w \bar x \bar y, \bar w x \bar y$ are max terms and $\bar w \bar x y, w x y$ are min terms.
$\bar w \bar x y$ not being a max terms makes option $S_1$ false and $\bar w \bar x \bar y$ not being a min term makes $S_3$ false.
Correct option $C$