⁦The rules of probability, continuous outcomes and expected counts⁩

⁦Add the probabilities of outcomes that cannot happen together, find which lists can be probabilities, work out a probability as a part of a length, and predict how many times something happens⁩.

لم يُترجَم هذا المختبر إلى هذه اللغة بعد.

الدليل

⁦This studio follows Afghan grade 12 chapter 8 (discrete and continuous sample spaces, probability on a continuous space) and the UK GCSE expected number of outcomes⁩.

⁦The rules⁩: ⁦a probability is between 0 and 1, the probabilities of all outcomes add up to 1, and for events that cannot happen together P(A or B) = P(A) + P(B)⁩. ⁦When an outcome can be any point on a length, the probability of a part is its length divided by the whole length⁩.

⁦Common mistakes worked on here⁩: ⁦multiplying where we should add, lists of numbers that do not add up to 1 or contain a negative number, counting a part of a length as a number of outcomes, and mixing up the expected number with the number of trials⁩.