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 = 1486.6 and SSResid = 2230.1 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 =
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 = 1486.6 and SSResid = 2230.1 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 =
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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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)
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 = 1486.6 and SSResid = 2230.1 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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