Rules of sum, product, and complement

Choose all pairs of events $A$ and $B$ where the probability of event $A$ is greater than the probability of event $B$:

1. $A$: Two cards are pulled from a deck of 52 cards, and both are kings. $B$: Four cards are pulled from a deck of 52 cards, and all of them are hearts.

2. A factory produces product $X$ with the probability of defect $0.05$ and product $Y$ with the probability of defect $0.02$.
   Someone bought one $X$ and one $Y$. $A$: Exactly one of the purchased products has defects. $B$: Product $Y$ has a defect, and $X$ doesn't have any.

3. $A$: Two dice are rolled, and the sum of their points is odd. $B$: A die is rolled, and the number of points isn't divisible by $3$.

4. $A$: One card is pulled from a deck of 52 cards, and it's a king or an ace. $B$: Two cards are pulled from a deck of 52 cards, and both are hearts.