There are two different ways to look at this that give two different answers. The first way is this. We already know that one of the dice is a three. So the question of whether the two dice show the same number becomes "Is the second die a 3?" And the probability of the second die being a 3 is 1/6. Without really making it clear, this method ASSUMES that it is the FIRST die that is constrained to be a 3. The other way is this. The question constrains AT LEAST ONE of the two die to be a 3, but we don't know which one. So, what you have to do is draw a chart, listing all the possibilities (1-6) for die #1 on the left and all the possibilities for die #2 (also 1-6)across the top. There are 36 possible outcomes. But in only 11 of them does EITHER of the two dice show a 3. And, among those 11, in only 1 does BOTH dice show a 3. Therefore, the probability is 1/11.
It is 0.75
3/8
It is 0.3125
all probabilities smaller than the given probability ("at most") all probabilities larger than the given probability ("at least")
well, it will have 6 times of the greater chance.
It is 0.75
The answer depends on how many coins were tossed.
Assuming that it is a fair coin, the probability is 0.9990
3/8
1/6
It is 0.3125
1/2
7/10
all probabilities smaller than the given probability ("at most") all probabilities larger than the given probability ("at least")
well, it will have 6 times of the greater chance.
255/256 (complement formula)
you toss 3 coins what is the probability that you get exactly 2 heads given that you get at least one head?