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Estimate the standard deviation of the linear relationship between the categorical independent variable (absence or presence of ENDO1) and the activity of GPR. Standard deviation = Estimate the mean activity of GPR in the absence of ENDO1. Mean activity = Estimate the mean activity of GPR in the presence of ENDO1. Mean activity =

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Final Answer:

The standard deviation of the linear relationship between the categorical independent variable (absence or presence of ENDO1) and the activity of GPR can be estimated by calculating the difference between the mean activity of GPR in the absence and presence of ENDO1.

Step-by-step explanation:

The standard deviation in this context is a measure of the variability of GPR activity based on the presence or absence of ENDO1. By subtracting the mean activity of GPR in the presence of ENDO1 from the mean activity in its absence, we capture the central tendency shift and spread of GPR activity attributed to the presence of ENDO1.

If the standard deviation is large, it suggests a significant variation in GPR activity between the two conditions. This may indicate that ENDO1 has a substantial impact on GPR activity. On the other hand, a smaller standard deviation implies less variability, suggesting a more consistent GPR response regardless of the presence or absence of ENDO1.

In statistical terms, the standard deviation is a measure of how much individual observations or data points deviate from the mean. Therefore, a higher standard deviation would suggest a less predictable relationship between ENDO1 and GPR activity, while a lower standard deviation would imply a more stable and predictable relationship. This analysis helps to assess the strength and reliability of the association between the categorical independent variable and GPR activity.

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