When all outcomes are different from the favorable outcome, it typically refers to a situation where the event of interest does not occur, resulting in a complete failure to achieve the desired result. This scenario is often analyzed in probability, where it highlights the concept of complementary events. Essentially, the favorable outcome is one distinct possibility, while all other outcomes represent the complement of that event. In statistical terms, this situation illustrates a zero probability for the favorable outcome.
not all negotiations lead to favorable outcomes.
A possible outcome is an element of the outcome space. All possible outcomes make up the outcome space.
fifty-fifty
1/36.Explanation: There will be 36 possible outcomes when you roll two dice.Let us suppose the first number is the outcome of 1 dice and the second number is the outcome of the second dice. Then we have 36 possible outcomes like : (1,1) , (1,2), (1,3), (1,4), (1,5), (1,6) and so on until (6,6). Note that 6 is the highest possible outcome on any dice.When you add the outcomes of both dice you are supposed to get two. In such a case only one outcome is possible of all the 36 outcomes and that is (1,1).Now, by definition, Probability is (No. of favorable outcomes/Total number of outcomes) = 1/36 in this case.
This is just the outcome you are looking for. For example if you have 5 students who like hockey, 2 that like basketball, and 3 that like baseball. You then decide...I want to know if I draw a student's name from a hat, who would like...baseball... then... Favourable outcome / possible outcome. In this case it would be baseball/all sports. 3/10. Hope this helps.
not all negotiations lead to favorable outcomes.
A possible outcome is an element of the outcome space. All possible outcomes make up the outcome space.
fifty-fifty
1/36.Explanation: There will be 36 possible outcomes when you roll two dice.Let us suppose the first number is the outcome of 1 dice and the second number is the outcome of the second dice. Then we have 36 possible outcomes like : (1,1) , (1,2), (1,3), (1,4), (1,5), (1,6) and so on until (6,6). Note that 6 is the highest possible outcome on any dice.When you add the outcomes of both dice you are supposed to get two. In such a case only one outcome is possible of all the 36 outcomes and that is (1,1).Now, by definition, Probability is (No. of favorable outcomes/Total number of outcomes) = 1/36 in this case.
The outcome.
It is the outcome space.
The outcome space.
The event space or the outcome space.
This is just the outcome you are looking for. For example if you have 5 students who like hockey, 2 that like basketball, and 3 that like baseball. You then decide...I want to know if I draw a student's name from a hat, who would like...baseball... then... Favourable outcome / possible outcome. In this case it would be baseball/all sports. 3/10. Hope this helps.
Favourable outcomes in a series of trials are those where the outcome is what you are looking for. The word "favourable" has positive connotations in normal usage but that should not be applied here. For example, if I am studying the spread of a fatal infectious diseases, the event that would be looking for is that someone gets infected. In all likelihood, no one will consider that to be favourable in the normal sense! The probability of an event is the ratio of the favourable outcomes to the total number of trials.
Ah, statistics 101, huh? The ratio of favorable outcomes to the number of possible outcomes is simply the probability of an event occurring. So basically, it's just the number of ways you can win divided by all the ways you can play the game. Simple math, really. Now go out there and show those odds who's boss!
The probability of that one special kind of outcome.