The fraction of these circles that have ‘x’ in them is 6/9, which can be simplified to 2/3. This means that two-thirds of the circles are marked with ‘x’, while one-third are empty. To find this fraction, we can count the number of circles that have ‘x’ in them and divide it by the total number of circles. Alternatively, we can use the formula for the probability of an event, which is the number of favorable outcomes divided by the number of possible outcomes. In this case, the event is choosing a circle that has ‘x’ in it, the favorable outcomes are the 6 circles that have ‘x’ in them, and the possible outcomes are the 9 circles in total. Therefore, the probability of choosing a circle that has ‘x’ in it is 6/9, which is the same as the fraction we found earlier.
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The fraction of these circles that have ‘x’ in them is 6/9, which can be simplified to 2/3. This means that two-thirds of the circles are marked with ‘x’, while one-third are empty. To find this fraction, we can count the number of circles that have ‘x’ in them and divide it by the total number of circles. Alternatively, we can use the formula for the probability of an event, which is the number of favorable outcomes divided by the number of possible outcomes. In this case, the event is choosing a circle that has ‘x’ in it, the favorable outcomes are the 6 circles that have ‘x’ in them, and the possible outcomes are the 9 circles in total. Therefore, the probability of choosing a circle that has ‘x’ in it is 6/9, which is the same as the fraction we found earlier.
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Answer:
2/3
Step-by-step explanation:
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