The probability that a randomly selected balloon animal is yellow or is shaped like a giraffe is given by

Let us first find the probability that a randomly selected balloon animal is yellow

Where n(yellow) is the total of the row yellow

n(total) is the total number of balloon animals

So, the probability that a randomly selected balloon animal is yellow is

Now, let us find the probability that a randomly selected balloon animal is shaped like a giraffe

Where n(giraffe) is the total of the column giraffe

So, the probability that a randomly selected balloon animal is shaped like a giraffe is

Now, let us find the probability that a randomly selected balloon animal is yellow and shaped like a giraffe

Where n(yellow and giraffe) is 9 (the intersection of yellow and giraffe)

Finally, the probability that a randomly selected balloon animal is yellow or is shaped like a giraffe is

Therefore, the probability that a randomly selected balloon animal is yellow or is shaped like a giraffe is 5/8