Pearson Algebra 2 Common Core, 2011
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Pearson Algebra 2 Common Core, 2011 View details
10. Normal Distributions
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Exercise 35 Page 745

I

Practice makes perfect
When calculating probability, we are comparing the number of favorable outcomes to the number of possible outcomes. To calculate the probability that a randomly chosen coin is not a quarter we will use the Probability Formula. P=Favorable Outcomes/Possible Outcomes In the jar, there is a total of 37 pennies, 53 nickels, 29 dimes, and 21 quarters. The sum of these values is the number of possible outcomes. 37+53+29+ 21= 140 coins Out of these, 21 are quarters, which is the number of not favorable outcomes. Now, we have to calculate how many out of these coins are not quarters. 37+53+29= 119 not quarters Out of all coins in the jar, 119 are not quarters, which is the number of favorable outcomes. Now we have enough information to calculate P(Not Quarter).
P=Favorable Outcomes/Possible Outcomes
P(Not Quarter)=119/140
P(Not Quarter)=17/20
The probability of not choosing a quarter from the jar is 1720, which can also be written as 17:20. This result corresponds to answer I.