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Question: A bivariate linear regression was conducted to examine if the parameters were affected by seasonal changes and if so how well seasonal changes (sampling code) could predict the changes water parameters (pH and alkalinity). For test conducted between pH and sampling codes: The scatter plot showed the relationship is positive and hence directly proportional (both values increase correspondingly) and there were no bivariate outliers. The correlation between sampling code and ph was statistically significant (0.75). The regression equation = 8.051 - 0.050. R square for equation is 0.006 which 0.6% of the variance in water parameters were predictable from seasonal changes (sampling code). This is a moderately weak relationship although not negative.For test conducted between alkalinity and sampling codes: The scatter plot also showed the relationship is positive and hence directly proportional (both values increase correspondingly) and there were no bivariate outliers.What is the discussion
of the results? The results of the bivariate linear regression analysis suggest that there is a significant positive relationship between seasonal changes (sampling code) and water parameters (pH and alkalinity). While the correlation between sampling code and pH was found to be statistically significant (0.75), the R-squared indicated that only 0.6% of the variance in water parameters can be predicted from seasonal changes. This suggests that the seasonal changes have only a moderately weak relationship with water parameters, which is not surprising given the complex interrelation between these variables. However, it is worth noting that this relationship is not negative and may be useful in predicting water parameters in certain contexts.
Jan. 15, 2023, 11:30 a.m.
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