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When coastal power stations take in large quantities of cooling water, it is inevitable that a...

When coastal power stations take in large quantities of cooling water, it is inevitable that a number of fish are drawn in with the water. Various methods have been designed to screen out the fish. A particular article examined intake fish catch at an English power plant and several other variables thought to affect fish intake. y = fish intake (number of fish) x1 = water temperature (°C) x2 = number of pumps running x3 = sea state (values 0, 1, 2, or 3) x4 = speed (knots) Part of the data given in the article were used to obtain the estimated regression equation(based on n = 26). SSRegr = 1486.1 and SSResid = 2230.9 were also calculated.

(a) What proportion of observed variation in fish intake can be explained by the model relationship? (Round your answer to four decimal places, if needed.) R2 =

(b) Estimate the value of σ. (Round your answer to three decimal places, if needed.) se =

(c) Calculate adjusted R2. (Round your answer to four decimal places, if needed.) Adjusted R2 = Adjusted R2 R2.

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