A spinner is divided into 12 equal sections where 5 of the sections are red, 3 are blue, 2 are orange, and 2 are green. What are the frequencies of each color if you spend the spinner 60 times?
I know I asked this question before but I wanted to check if my answer was correct.
Red = 5/60 = 1/12
Blue = 3/60 = 1/20
Orange = 2/60 = 1/30
Green = 2/60 = 1/30
those are the respective frequencies of each color
correct?
I think I answered this for you partially several days ago, but since you don't give yourself a "name", I cannot find the posting.
I recall showing you how to get the probabilities of getting the different colours, and then telling you to multiply each of those by 60.
I don't know what you did.
You should have had:
prob(red) = 5/12 , frequency = (5/12)(60) = 25
prob(blue) = 3/12, frequencey = (3/12)(60) = 15
prob(orange) = 2/12, frequ. = (2/12)(60) = 10
prob(green) = 2/12, frequ. = (2/12)(60) = 10
notice my probabilites add up to 1, as needed
and my frequencies add up to 60 , as needed
Ahh, found my previous answer.
I told you what had to be done, you did not follow my instructions.
http://www.jiskha.com/display.cgi?id=1458258592
Your frequencies for each color are almost correct, but there seems to be a mistake in the calculations.
To find the frequency of each color, we can calculate the probability of landing on each section by dividing the number of sections for each color by the total number of sections on the spinner.
Red: 5/12 = 0.4167 or approximately 41.67%
Blue: 3/12 = 0.25 or 25%
Orange: 2/12 = 0.1667 or approximately 16.67%
Green: 2/12 = 0.1667 or approximately 16.67%
If you spin the spinner 60 times, you can multiply the probabilities by 60 to get the frequencies for each color.
Red: 0.4167 * 60 = 25 times
Blue: 0.25 * 60 = 15 times
Orange: 0.1667 * 60 = 10 times
Green: 0.1667 * 60 = 10 times
So the frequencies of each color, if you spin the spinner 60 times, are approximately:
Red: 25 times
Blue: 15 times
Orange: 10 times
Green: 10 times
Yes, your answer is correct!
To determine the frequencies of each color, you need to find the probability of landing on each color and then multiply it by the total number of spins.
In this case, the spinner has a total of 12 sections. Out of those sections, there are 5 red sections, 3 blue sections, 2 orange sections, and 2 green sections.
To calculate the frequency of each color, you can divide the number of sections for each color by the total number of sections on the spinner (12).
Here's the breakdown:
Red frequency = (5/12) x 60 = 300/12 = 25 times (out of 60 spins)
Blue frequency = (3/12) x 60 = 180/12 = 15 times (out of 60 spins)
Orange frequency = (2/12) x 60 = 120/12 = 10 times (out of 60 spins)
Green frequency = (2/12) x 60 = 120/12 = 10 times (out of 60 spins)
So, your frequencies are correct: Red = 25/60, Blue = 15/60, Orange = 10/60, and Green = 10/60.