Help with this Question: sx=8.6 & sy=7.4

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In summary, sx and sy usually represent the standard deviation for a set of data, measuring the spread or variability of the data points from the mean. A larger value indicates a greater spread, while a smaller value indicates a tighter cluster of data points. More information is needed in order to determine the correctness of the attempted solution.
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cajswn
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Can someone help with this question, please?
Screenshot 2020-10-19 at 02.26.37.png


This is what I tried but I don't think it's correct.
Also what does sx = 8.6 and sy = 7.4 represent?

Screenshot 2020-10-19 at 02.25.26.png
 
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  • #2


Hi there,

I'd be happy to help with your question. Can you provide more context or details about the specific question you are trying to solve? It's difficult for me to determine if your attempted solution is correct without knowing the question.

In general, sx and sy typically represent the standard deviation for a set of data. This measures the spread or variability of the data points from the mean. A larger sx or sy value indicates a greater spread, while a smaller value indicates a tighter cluster of data points.

If you can provide more information, I would be happy to assist further. Keep up the good work with your scientific pursuits!
 

FAQ: Help with this Question: sx=8.6 & sy=7.4

What do sx and sy represent in this equation?

Sx and sy represent the standard deviations of two variables, x and y, respectively. Standard deviation is a measure of how spread out the data is from the average or mean value.

How do you calculate the standard deviation in this equation?

The standard deviation can be calculated by taking the square root of the variance, which is the average of the squared differences from the mean. In this equation, the standard deviation for x is 8.6 and the standard deviation for y is 7.4.

What is the significance of the standard deviation in scientific research?

The standard deviation is an important statistical measure in scientific research as it allows us to understand the variability of data and how well the data represents the population. It is also used to determine the reliability of results and to make comparisons between different sets of data.

How does the standard deviation affect the shape of a data distribution?

The standard deviation can affect the shape of a data distribution by indicating how spread out the data is from the mean. A larger standard deviation means that the data is more spread out, resulting in a wider and flatter distribution curve. A smaller standard deviation means that the data is more tightly clustered around the mean, resulting in a narrower and taller distribution curve.

Can the standard deviation be negative?

No, the standard deviation cannot be negative. It is always a positive value as it represents the distance from the mean and cannot be less than zero.

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