What is the mean, median, and mode of this data? A. mean - 78 median - 77 mode - 69 B. mean - 77 median - 78 mode - 69 C. mean - 77 median - 78 mode - 77 D. mean - 78 median - 77 mode - 77 http://static.k12.com/calms_media/media/712500_713000/712998/2/31c65ee4fca1954cf97b05728a7896bcb97e7484/67632_question.jpg
Mode is which number occurs the most, so based on that, which number occurs most?
78
Try again, which number do you see the most?
sorry 77
Yes. So that knocks off two answer choices. The next easiest is Median. Do you know how to find median?
kinda im not good at math
That's okay, there's very little math involved, really. Okay, start by crossing out the least and greatest number, going back and forth until you find the middle. Tell me if you end up with one solid number, or two.
77
So which answer choice has A Median of 77 and a Mode of 77?
none
According to what you put up there, one of them does.
oh d
Ta da! you got it!
thank you can you help me with 8 more
I can try, sure. :)
The chart shows donations that a few people have made to a new charity. A fundraiser wants to encourage people to increase their donations to the charity. Donations Donors Amount Donor 1 $10 Donor 2 $30 Donor 3 $8 Donor 4 $8 Donor 5 $12 Which measure could the fundraiser use to encourage donors to increase their donations? A. Mean. The reason: The mean of this data is greater than either the mode or median and will tell donors the average of the amount people are giving. B. Median. The reason: It disregards the highest and lowest amounts and will be representative of donations the team members received. C. Mode. The reason: It gives the amount of the donations that two of the team members received.
I would probably go with Mean, here. If other donors see the average, they would probably want to be that, or go higher than average, making them increase it their donations
the first thing you need to do is line the numbers up from least to greatest, Example : if you had 9, 12 15 and 6 you would line them up like this , 6, 9 12 and 15
The box-and-whisker plot shown summarizes the number of miles run by members of the cross-country team. What is the maximum of these values? A. 30 B. 35 C. 40 D. 50
whats the question for the second one?
Which number is shown that's the highest number? It's quite simple if you just look at it.
D @danniisnotcool
Yup. :)
The box-and-whisker plot shown summarizes the number of hours a group of sixth graders spent listening to music in a week. What is the interquartile range for this data? A. 8 B. 12 C. 16 D. 25
Okay, I'm really not good with box and whisker plots, but I'm pretty sure it's 12. There are twelve units in the space where it's boxed off, rather than just lines.
The stem-and-leaf plot shows the number of home runs Carlos hit in the last five seasons. What is the mean absolute deviation of these values? assessment graphic
@danniisnotcool are you still there
Which is a true statement concerning outliers for the data set summarized by the box-and-whisker plot shown? A. The minimum value is 40, but it is not an outlier. B. The minimum value is 40, and it is an outlier. C. The maximum value is 95 and it is an outlier. D. This data set has no outliers.
@iGreen @abb0t @fallenangelorchid @saifoo.khan please someone help
Sorry, my mom was asking me something. Yeah I'm here.
40 is the minimum, but it's not an outlier. An outlier is a point that isn't connected to the whole segment or a part of the boxes.
But the whole thing doesn't have any outliers, so it would be D, most likely.
The stem-and-leaf plot shows the number of home runs Carlos hit in the last five seasons. What is the mean absolute deviation of these values? assessment graphic
I don't really know standard deviation, so you should probably ask someone else.
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