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Question
pete will spin each of these spinners once. how many outcomes are possible?
Step1: Determine the number of outcomes for each spinner
The first spinner has 4 outcomes (A, B, C, D). The second spinner has 3 outcomes (1, 2, 3).
Step2: Use the counting principle
The counting principle states that if there are \(m\) ways to do one thing and \(n\) ways to do another thing, then there are \(m\times n\) ways to do both things. Here, \(m = 4\) and \(n=3\). So the number of combined outcomes is \(4\times3\).
$$4\times3=12$$
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