The probability of an event is given by the following formula:

The total number of possible outcomes is the total number of red and black cards in the bag.
The favorable outcomes to drawing a black card in the first situation are 26 (because there are 26 black cards).
The probability of drawing a black card before the bag was dropped was:

After the bag was dropped, the total number of cards is:
Red cards= 26-4=22 and Black cards=26-2=24 cards.
Total number of cards=22+24=46.
The probability of drawing a black card after the bag was dropped is:

Thus, the probability of drawing a black card from the bag increased.