This solution determines the likelihood of a randomly selected male participant being affected by nicotine from smoking, based on survey data.
The survey provides the following information specifically about men:
Probability is calculated using the formula:
$ P(\text{Event}) = \frac{\text{Number of Favorable Outcomes}}{\text{Total Number of Possible Outcomes}} $
For this question, the event is selecting a male smoker.
Applying the formula:
$ P(\text{Male Smoker}) = \frac{38}{120} $
Simplify the fraction:
$ P(\text{Male Smoker}) = \frac{19}{60} $
Convert to a decimal:
$ P(\text{Male Smoker}) \approx 0.3167 $
Rounded to two decimal places, the probability is 0.32.
In a frequency curve, what is plotted on the vertical axis?
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In an examination involving multiple choice questions, a student works out the solution in 50% of the questions. In the remaining questions the student guesses the answer. However, when the answer is guessed the probability that it is correct is 0.30. When the student works out the solutions it may be wrong with probability 0.10.
If the answer to a particular question is correct, what is the probability that the student guessed the answer?
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