A study of large carnivores analyzes whether there is a linear association between body length (meters) and weight (kilograms). Which method should be used?

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Multiple Choice

A study of large carnivores analyzes whether there is a linear association between body length (meters) and weight (kilograms). Which method should be used?

Explanation:
When you want to examine a straight-line relationship between two continuous measurements, use simple linear regression. You model weight as a function of body length, fitting a line that predicts weight from length. The slope tells how much weight changes with each additional meter of length. The t-test on that slope asks: is the slope different from zero? If yes, there is a significant linear association between length and weight, meaning longer carnivores tend to weigh more in a predictable, linear way. This approach also gives you the intercept, the slope estimate, and measures of fit to understand how well length explains weight. Chi-square is for relationships between categorical variables, so it’s not appropriate here. Spearman correlation checks monotonic (rank-based) associations and doesn’t directly test a linear slope. ANOVA compares means across categories, which isn’t the right framework when both variables are continuous.

When you want to examine a straight-line relationship between two continuous measurements, use simple linear regression. You model weight as a function of body length, fitting a line that predicts weight from length. The slope tells how much weight changes with each additional meter of length. The t-test on that slope asks: is the slope different from zero? If yes, there is a significant linear association between length and weight, meaning longer carnivores tend to weigh more in a predictable, linear way. This approach also gives you the intercept, the slope estimate, and measures of fit to understand how well length explains weight.

Chi-square is for relationships between categorical variables, so it’s not appropriate here. Spearman correlation checks monotonic (rank-based) associations and doesn’t directly test a linear slope. ANOVA compares means across categories, which isn’t the right framework when both variables are continuous.

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