<div class="content-block content-block--table"><div class="table-container"><table><tbody><tr style="height: 40px;"><td rowspan="2" style="height: 40px; min-height: 40px; text-align: left; --cell-justify: flex-start"><p>Recap on Secondary \(2\) concept on probability for single event.</p><p>Probability is the <strong>measurement of chance</strong>.</p><p>Probability of \(A\) is given by \( \mathrm{P}(A) = \frac{n(A)}{n(S)}\) , where \(0 \le \mathrm{P}(A) \le 1\) and \(n(S)\) is the total number of possible outcomes.</p><ul><li><p>If an event is certain to occur, then \(\mathrm{P}(A) = 1\)</p></li><li><p>If an event is impossible to occur, then \(\mathrm{P}(A) = 0\)</p></li><li><p>If \(A\) is any event then \(A'\) represents the event that \(A\) is not happening. \(\to \mathrm{P}(A') = 1 - \mathrm{P}(A)\)</p></li></ul></td></tr><tr style="height: 40px;"></tr></tbody></table></div></div>

<p>Recap on Secondary \(2\) concept on probability for single event.</p><p>Probability is the <strong>measurement of chance</strong>.</p><p>Probability of \(A\) is given by \( \mathrm{P}(A) = \frac{n(A)}{n(S)}\) , where \(0 \le \mathrm{P}(A) \le 1\) and \(n(S)\) is the total number of possible outcomes.</p><ul><li><p>If an event is certain to occur, then \(\mathrm{P}(A) = 1\)</p></li><li><p>If an event is impossible to occur, then \(\mathrm{P}(A) = 0\)</p></li><li><p>If \(A\) is any event then \(A'\) represents the event that \(A\) is not happening. \(\to \mathrm{P}(A') = 1 - \mathrm{P}(A)\)</p></li></ul>

Probability of Single Event

Probability of Single Event

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