31
If the cube is fair and balanced like Fox, then there are six equally likely outcomes,or so they would have you believe.
Two times the number of outcomes of the spin - which is not specified in the question.
6^3=216
Each toss has 2 outcomes; so the number of outcomes for 3 tosses is 2*2*2 = 8
The binomial distribution is a discrete probability distribution. The number of possible outcomes depends on the number of possible successes in a given trial. For the Poisson distribution there are Infinitely many.
In the month of April, there are 30 days, which means there are 30 equally likely outcomes when considering each day as a potential event. Each day represents one possible outcome. Therefore, the total number of equally likely outcomes in April is 30.
If you randomly pick a date in April how many equally likely outcomes are there?
6
If the cube is fair and balanced like Fox, then there are six equally likely outcomes,or so they would have you believe.
There are 210 = 1024 of them.
There are 2^10 = 1024 of them.
Six of them, if the cube is honest (balanced).
For one spin of a fair spinner (assuming it has a certain number of equally spaced sections, such as 4) and one toss of a coin, the total number of outcomes can be calculated by multiplying the number of outcomes for each event. If the spinner has 4 sections, there are 4 outcomes from the spin and 2 outcomes from the coin toss (heads or tails). Therefore, the total number of outcomes is 4 (from the spinner) multiplied by 2 (from the coin), resulting in 8 possible outcomes.
Theoretically, if you have a fair coin, the chances of landing on heads after 1000 tosses is 500, since there are only two outcomes, heads or tails, and each outcome is equally likely. Experimentally, however, the number of times the penny would turn up heads is any number from 1 to 1000, including 1 and 1000 (although these are very unlikely outcomes). The most likely outcome is a number very close to 500.
There are many event, in real life, which have binary outcomes (A or B0 which are equally likely. In studying such situations the coin probabilities are obvious analogies.
The total number of outcomes is 2^5 = 32.
There are 65 = 7776 possible outcomes. However, if the number cubes are indistinguishable, then these represent 378 distinct outcomes.