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They are overlapping events.

They are overlapping events.

They are overlapping events.

They are overlapping events.

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They are overlapping events.

Q: What are events that have one or more outcomes in common?

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The 50/50 chance means there are two outcomes, and each on is equally likely. A coin has a 50% chance of coming up heads and 50% chance of coming up tails. If we have a number of events or outcomes, and little information to based which one is more likely to occur, we can assume that they are equiprobable events or outcomes. You can learn more by searching wikipedia under equiprobable.

M=0 n=0 m*n=0

an event

Random events are events that do not have a determined outcome. The set of possible outcomes for a random event is always greater than one item.

Yes. The sum of the probabilities of all possible outcomes is equal to one. Given events that are equally likely to happen, the probability that any given outcome occurs will be equal to the number of specified outcomes, divided by the number of all outcomes. If events are not equally likely to happen - let's say that Bent-Nose Bill is holding a lottery - then the probability is considerably different. As Damon Runyan put it, "The race is not always to the swift, nor the battle to the strong, but that's the way to bet"

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events that have one or more outcomes in common.

They all have in common ranges or outcomes with more than one possibility.

Two events are independent if the outcome of one has no effect on the probability of the outcomes for the other.

The 50/50 chance means there are two outcomes, and each on is equally likely. A coin has a 50% chance of coming up heads and 50% chance of coming up tails. If we have a number of events or outcomes, and little information to based which one is more likely to occur, we can assume that they are equiprobable events or outcomes. You can learn more by searching wikipedia under equiprobable.

an event

M=0 n=0 m*n=0

an event

Random events are events that do not have a determined outcome. The set of possible outcomes for a random event is always greater than one item.

When considering the probability of two different events or outcomes, it is essential to clarify whether they are mutually exclusive or independent. If the events are mutually exclusive, then the probability that either one or the other will occur equals the sum of their individual probabilities. This is known as the law of addition. If, however, two or more events or outcomes are independent, then the probability that both the first and the second will occur equals the product of their individual probabilities. This is known as the law of multiplication.

We say that these are independent events, meaning that the outcome of rolling the cube does not influence what outcome of rotating the spinner. For each outcome of rolling the cube there are 10 outcomes from the spinner. We can therefore, multiply the numbers of possibilities: 6 * 10 = 60 One way of seeing this is to list the possible outcomes : C1 S1 C1 S2 C1 S3 . . . C1 S10 Notice that there are 10 spinner possibilities for one cube event. There are 5 more possible cube events, hence, 50 combination events.

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