\r\n Probability, stated in simple terms, is a way to determine the likelihood of the occurrence of a given event.\r\n The higher the probability of a given event, the greater the likelihood of occurrence of that event, and vice-versa.\r\n
\r\n Numerically, the probability of an event is expressed as a number between 0 and 1. Probability of 0 means that the event is impossible while a probability of 1 implies that the event is certain (absolutely likely to happen).\r\n
\r\n Let's consider a random experiment (say rolling of a die) that can give multiple outcomes (for example — the rolling of a die can give 1, 2, 3, 4, 5, or 6).\r\n
\r\n Let's say we have to calculate the probability of occurrence of a given outcome (say getting a 2). Below are the steps to find this probability.\r\n
\r\n Start with finding the number of all possible outcomes that can come\r\n out of the random experiment. Let's call this number N.\r\n
\r\n\r\n Next, we calculate the number of ways in which the given event can occur.\r\n Let's call this number M.\r\n
\r\n\r\n Calculate the ratio of \\(M\\) over \\(N\\). This ratio gives the probability of occurrence of that event.\r\n $$\\text{Probability of Event A=}P(A) = \\frac{M}{N}$$\r\n
\r\n\r\n Here you're given two different coins — a golden coin and a silver coin.
\r\n Tossing of the golden coin gives one of two outcomes — heads or tails .\r\n Similarly, tossing of the silver coin gives one of two outcomes — heads or tails .\r\n
\r\n In this MagicGraph, you will learn, in a step by step manner, how to find the probability of getting a certain combintation (e.g. getting one tails, or getting two heads etc.) in toss of two coins.\r\n
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\r\n You can tap on icon to shuffle between different events.\r\n You can tap on the icon to erase and start over.\r\n Tap on the icon to go to the next step.\r\n To go to the previous step, tap on the icon.\r\n
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