Oh, dude, scoring 23 on a dartboard in one shot? That's like trying to find a unicorn in a haystack. The probability of hitting exactly 23 on a standard dartboard is basically as rare as finding a parking spot right in front of the entrance on a busy day. It's like winning the lottery while riding a unicycle - not impossible, but definitely not something you'd expect to happen every day.
One is the probability, or certain to occur.
A probability event that is impossible is one that will not happen, i.e. its probability is zero.
It is not! It is one measure of probability.
The probability level for an outcome is the probability that the outcome was at least as extreme as the one that was observed.
If only one card is selected the probability is 12/13.If only one card is selected the probability is 12/13.If only one card is selected the probability is 12/13.If only one card is selected the probability is 12/13.
The probability, with a standard dart board, is 0.
one in sixsame for any number
please answer my question ! x
If you throw a fair die one time, the chance of a four is 1/6 or about .1667
the one that doesnt fall of the wall
for every clean shot from the belt to the head (not the back) on the knuckle part of the glove counts as one point
The probability of not one is zero.
from the floor to the centre of the bullseye, its 5 feet six inches ( 1.676 metres) the horizontal distance from the face of the dartboard to the back of the throwing line is seven feet, nine and one quarter inches (2.368 metres)
There is one outer ring and 4 inner rings.
One is the probability, or certain to occur.
In bowling, scoring is important to see who has one the game.
For complex events, it is possible to calculate the probability of events, but often extremely difficult. In the given example, for an "average" person (that would need some definition to start with) you would need to know the probability of them scoring a basket without the blindfold - this can be found by observing a number of "average" people attempting a number of baskets and seeing how many are successful (the greater the number of observations, the better the accuracy of the [estimation of the] probability. Also, the effect of blindfolding them needs to be found - this is not so easy, but some measure could possibly be made - and then combining this effect and the probability found some estimation of the probability of the required event can be calculated. Someone has analysed tennis scoring and given the probability of one of the players winning a point (which can be estimated fairly accurately through past observation) has calculated the probability of them winning the match; however, each match (and even a game within a match) can be affected by further factors (eg one player suffering a small injury) which modify the probability of winning a point, but a calculated probability can still be made.