McGraw Hill Integrated II, 2012
MH
McGraw Hill Integrated II, 2012 View details
Get Ready for the Chapter
Continue to next subchapter

Exercise 14 Page 881

9/20 or 45 %

Practice makes perfect

When calculating the experimental probability that a spinner would land on an odd number, we are comparing the number of times the event occurs to the number of times the experiment is done. P=Times the Event Occurs/Times the Experiment Is Done This is very similar to the Probability Formula. Let's first look at the spinner.

The spinner has 4 parts, numbered 1 to 4. Now, we can look at the frequency table and find the number of times the spinner will land on an odd number.

Outcome Tally Frequency
1 ||| 3
2 |||| || 7
3 |||| | 6
4 |||| 4
Next, we can sum the respective frequencies of odd-numbered outcomes and find the number of times the event occurs. 3+ 6= 9 ← Times the Event Occurs We calculated that the number of times the event occurs is equal to 9. In order to find the number of times the experiment is done, we should calculate the sum of all frequencies. 3+7+6+4= 20 ← & Number of Times the & Experiment Is Done The experiment is done 20 times. Now, we have enough information to calculate P(Odd).
P=Times the Event Occurs/Times the Experiment Is Done
P(Odd)=9/20
Convert to percent
P(Odd)=45/100
P(Odd)=0.45
P(Odd)=45 %
The probability of the spinner landing on an odd-number is 920, which can also be written as 45 %.