Not sure about the "best" definition. It is the set of all possible outcomes for the event.
probably means that something or which is not sure . LIKE :- I PROBABLY GET THIS ANSWER RIGHT.
It is 1.
I don't think that there is one, as there are prime numbers for infinity, and they are not at an equal distance or at a distance which goes up at a certain rate, and so I'm pretty sure that there isn't one! I hope this answers your question!I don't think that there is one, as there are prime numbers for infinity, and they are not at an equal distance or at a distance which goes up at a certain rate, and so I'm pretty sure that there isn't one! I hope this answers your question!
If the even is never going to take place, and it is for sure, then it's probability will be 0. For example, if the event is : A child being born with powers like Superman. For this event, the probability would be 0! But in practicality, if the event is unlikely to happen, it's probability is likely to be nearer to 0. Keeping in mind the difference between "unlikely to happen" and "never going to happen for sure". Because there is a possibility that the event that is unlikely to happen may just happen once in a thousand years. So in this case, the probability will be very very close to 0, but it will not be 0 exactly.
Certain.
In the context of the usage 1000%, it would be sure to happen. As far as probability is concerned, the probability of certain is 1 or 100%.
Not sure about the "best" definition. It is the set of all possible outcomes for the event.
It would be certain or a whole number-like (for example0 8/8.
Probability of sure event is 1
"Certain" is not a preposition; it is an adjective that is used to indicate a high degree of probability or assurance about something.
probably means that something or which is not sure . LIKE :- I PROBABLY GET THIS ANSWER RIGHT.
I am not sure but, allowing for a typo, it could refer to surreptitiously trying to destroy something thought not being certain of your success.
It is random: Every time you kill a certain type of monster, you get a certain probability of getting the desired drop. I am not sure about the exact probability, but in any case, you might get it with the first monster you kill, or you may have to kill 10, 20, or even more.
When you know for sure that the data you are trying to describe has a well-known theoretical probability distribution. For example, you 'know' from past experience that the heights of a certain age group in a school is normally distributed.
YES, I'M PRETTY SURE!!
It is 1.