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The golden ratio f = 1.618 is thought to be a natural relationship between length and breadth. At a = 0.05 , use TABLE 1

The golden ratio f = 1.618 is thought to be a “natural” relationship between length and breadth. At a = 0.05, use TABLE 1 to test the hypothesis that the ratio of length to breadth for these sample lakes is 1.618

  Similarly, test the hypotheses that the ratio is bigger than 2.26

  Correlate “length” versus “breadth.” Compute the line of regression. Graph it

  Divide the lakes into Western and Eastern hemispheres. Test the hypothesis that their ratios have the same sample means. Discuss the viability of that hypothesis, in light of your analysis

  Global warming is creating a new Great Lake. Suppose the length is 300 miles. Give a 90% confidence interval for the breadth of this new lake Use the approach given in Chapter 8 of the text, with a t statistic
NOTE:  RELY ON THE TABLE OF RATIOS — DO PROJECT BREADTH BASED ON THOSE RATIOS

Test the independence of the “length” and “breadth” variables using a chi-square test with  a = 0.05  USE TABLE TO FIND CHI-SQUARE ANOVA concern

measurements in miles Lake Lake Toba Lake Okeechobee Lake Tahoe Lake Eyre South Lake Evre North Lake Champlain Lake Superior Lake Michigan Orumieh Lake Lake Tanganyika Caspian Sea Lake Victoria Pyramid Lake Lake Huron Great Bear Lake Lake Baikal Lake Nyasa Lake Ontario Lake Geneva Winnepeg Lake Hem length breadth 62 30 12 40 89 120 350 307 87 420 640 209 30 206 190 395 360 193 45 265 48 12 160 34 270 160 183 110 49 47 53 70 

measurements in miles Hem. Lake length breadth E Lake Toba 62 18 Lake Okeechobee 33 30 Lake Tahoe 22 12 Lake Eyre South 40 15 Lake Eyre North 89 48 W Lake Champlain 120 12 Lake Superior 350 160 W Lake Michigan 307 117 Orumieh Lake 87 34 E Lake Tanganyika 420 31 Caspian Sea 640 270 E Lake Victoria 209 160 Pyramid Lake 30 9 W Lake Huron 206 183 W Great Bear Lake 190 110 E Lake Baikal 395 49 E Lake Nyasa 360 47 Lake Ontario 193 53 E Lake Geneva 45 9 Winnepeg Lake 265 70

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