1/6
That's the probability that both events will happen, possibly even at the same time. I think it's called the 'joint' probability.
"or" is used in the context of sets [of events] rather than probability (and certainly not probibility!),An event described as A or B means either event A or event B or both events."or" is used in the context of sets [of events] rather than probability (and certainly not probibility!),An event described as A or B means either event A or event B or both events."or" is used in the context of sets [of events] rather than probability (and certainly not probibility!),An event described as A or B means either event A or event B or both events."or" is used in the context of sets [of events] rather than probability (and certainly not probibility!),An event described as A or B means either event A or event B or both events.
To determine the probability of the event P(b and an even number), you need to know the total number of outcomes and how many of those outcomes satisfy both conditions: being 'b' and being an even number. If 'b' represents a specific event and you're working with a defined sample space, you would count the outcomes that meet both criteria and divide that by the total number of outcomes in the sample space. Without specific data or context, the exact probability cannot be calculated.
The answer depends on whether A and B can occur together, that is, if they are mutually exclusive.
They are both measures of the probability of an event occurring.
Yes, the probability of an event is a number between 0 and 1 (both inclusive). You can write it as a fraction - in rational form or as a percentage.
That probability is the product of the probabilities of the two individual events; for example, if event A has a probability of 50% and event B has a probability of 10%, the probability that both events will happen is 50% x 10% = 5%.
That's the probability that both events will happen, possibly even at the same time. I think it's called the 'joint' probability.
They are both measures of how likely it is that a particular event will occur.They are both measures of how likely it is that a particular event will occur.They are both measures of how likely it is that a particular event will occur.They are both measures of how likely it is that a particular event will occur.
p/(1-p) the relation between both outcomes.
When a number cube is rolled twice, there are 36 possible outcomes. (1,1),(1,2),....(6,6). (3,3) occurs only once. Therefore, the probability of rolling a 3 both times is 1/36.
"or" is used in the context of sets [of events] rather than probability (and certainly not probibility!),An event described as A or B means either event A or event B or both events."or" is used in the context of sets [of events] rather than probability (and certainly not probibility!),An event described as A or B means either event A or event B or both events."or" is used in the context of sets [of events] rather than probability (and certainly not probibility!),An event described as A or B means either event A or event B or both events."or" is used in the context of sets [of events] rather than probability (and certainly not probibility!),An event described as A or B means either event A or event B or both events.
First event is to roll a 3 or 6 on a die, which gives you a probability of 2 out of 6. Second event is tossing a heads on a coin, so a probability of 1 out of 2. Since both chances are not related, you can multiply both chances: 2/6 times 1/2 = 1/6 = 0,166666...
The answer depends on whether A and B can occur together, that is, if they are mutually exclusive.
They are both measures of the probability of an event occurring.
the probabilty of both events is true. but which is most reliable is probabilty of B as it is more near to 1( total probabilty of any event)
The probability is 0. If both dice show the number 3 then the sum is 6 which is not odd.