Temp. 172Ratio 0.79 1.38 1.41 1.08 1.00 1.03 0.95 1.77Temp. 182RatioTemp.Ratio174 175 176 176 177 178 1791821.36 1.671.881821.66 2.14182Bo = ΣYi - Â¹ ΣXi and ß₁ = Sxy,n(Σχ.) (ΣΥ)where S = =ΣXYi-.and 5.xx-[x² - ([^;)².2x -=nn182184 184 184 186 186 187 1882.06The sum of the squares of the efficiency ratios isThe sum of the products of x,y;, is x,y;=183First, let's calculate n, ΣΥΣΣΣ, and ΣΧΥThe sample size is n = 24.The sum of the tank temperatures, x, = 4,356.The sum of the efficiency ratios, y₁=The sum of the squares of the tank temperatures,0.871.95 2.63 1.54 2.49 2.97 1.96 3.03183The equation of the estimated regression line for tank temperature, x, and efficiency ratio, y, isý = Bot Bix,where is the y-intercept and Â is equal to the slope of the line. The computational formulas for and ₁ are as follows.01.36= 791,118.1840.99190

Temp. 172 Ratio Temp. 182 Ratio Ratio 0.79 1.38 where S 174 Sxy 1.36 1.67 182 n 175 176 176 177 178 Temp. 184 184 184 186 = - ΣΥ 1.41 182 1.88 1.95 2.63 1.54 βο-ΣΥ-βι Σ×i and B, = Swy = Sxx (Σχ.) (ΣΥ) 1.08 1.00 1.03 0.95 1.66 2.14 n 182 x). 2.49 2.97 1.96 3.03 The equation of the estimated regression line for tank temperature, x, and efficiency ratio, y, is y = Bot Box, where β , is the y-intercept and β, is equal to the slope of the line. The computational formulas for Îo and Î1 are as follows. Π 179 182 183 183 184 186 187 188 1.77 2.06 0.87 1.36 0.99 and Sxx = Ex? - First, let's calculate n, ΣΣΣΣ?, and ΣΥ The sample size is n = 24. The sum of the tank temperatures, Σx; = 4,356. The sum of the efficiency ratios, ΣΥ; =| The sum of the squares of the tank temperatures, Σx = 791,118. The sum of the squares of the efficiency ratios is Σy? = [ The sum of the products of x,y, is Exiyi 190

Temp. 172 Ratio Temp. 182 Ratio Ratio 0.79 1.38 where S 174 Sxy 1.36 1.67 182 n 175 176 176 177 178 Temp. 184 184 184 186 = - ΣΥ 1.41 182 1.88 1.95 2.63 1.54 βο-ΣΥ-βι Σ×i and B, = Swy = Sxx (Σχ.) (ΣΥ) 1.08 1.00 1.03 0.95 1.66 2.14 n 182 x). 2.49 2.97 1.96 3.03 The equation of the estimated regression line for tank temperature, x, and efficiency ratio, y, is y = Bot Box, where β , is the y-intercept and β, is equal to the slope of the line. The computational formulas for Îo and Î1 are as follows. Π 179 182 183 183 184 186 187 188 1.77 2.06 0.87 1.36 0.99 and Sxx = Ex? - First, let's calculate n, ΣΣΣΣ?, and ΣΥ The sample size is n = 24. The sum of the tank temperatures, Σx; = 4,356. The sum of the efficiency ratios, ΣΥ; =| The sum of the squares of the tank temperatures, Σx = 791,118. The sum of the squares of the efficiency ratios is Σy? = [ The sum of the products of x,y, is Exiyi 190

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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