In probability theory, disjoint events are two (or more) events where more than one cannot occur in the same trial. It is possible that none of them occur in a particular trial.
they are events that can't occur at the same time. For example, you toss a coin you get head or tails. These are complementary events since you can't have both at the same time, only one!
Yes, they cannot happen at the same time. If you flip a coin heads and tails can not come up at the same time.
Points that are within the same plane are called co-planer.
Points on the same line are called collinear points.
Two events that cannot occur at the same time are called mutually exclusive. If two events are mutually exclusive what is the probability that both occur.
equiprobable events.
Mutually exclusive.
Equally likely events.
It means the two events cannot simultaneously occur; for example the two events, being dead and being alive are mutually exclusive, since they cannot occur at the same time.
In probability theory, disjoint events are two (or more) events where more than one cannot occur in the same trial. It is possible that none of them occur in a particular trial.
Potentially inclusive events are events that can happen simultaneously. For example, events A and B can occur at the same time. When these events do cannot occur simultaneously, then then are called Mutually exclusive (opposite). Potentially Inclusive: If A is heads of Coin 1 and B is heads of Coin 2, then tossing of both the coins is potentially inclusive since you can get heads on both the coins same time. Mutually exclusive: If A is heads and B is tails , then tossing of a coin is mutually exclusive since you cannot get heads and tails at the same time. You either get heads or tails.
No, independence means they are not related. Mutually exclusive means they cannot occur at the same time.
A complementary event occurs when two events cannot occur at the same time. The event is ether/or, rather than "and".
Parallel events are similar events. Simultaneous events are events that occur at the same time. Both simultaneous and parallel events occur at different places.
Equal
Nothing more significant than equally likely events.