Question

The data shows sugar consumption (pounds per year per person) in the United States for a sample of 5 years. Year Sugar Consumption 1900 46 1920 71 1940 77 1960 79 1980 86 2000 106 The mean of year is 1950 and the standard deviation of year is 37.4. The mean of sugar consumption is 77.5 and the standard deviation is 19.6 The correlation coefficient between Year and Sugar consumption is 0.95 [Useful formulas: slope=rSy/Sx and intercept = mean of Y - (slope * mean of X)] According to the regression, what will sugar consumption be in 2020? Round your answer to the nearest integer. Do not use decimal places in your answer.

          The data shows sugar consumption (pounds per year per person) in the United States
for a sample of 5 years.
Year Sugar Consumption
1900 46
1920 71
1940 77
1960 79
1980 86
2000 106
The mean of year is 1950 and the standard deviation of year is 37.4. The mean of
sugar consumption is 77.5 and the standard deviation is 19.6 The correlation
coefficient between Year and Sugar consumption is 0.95
[Useful formulas: slope=rSy/Sx and intercept = mean of Y - (slope * mean of X)]
According to the regression, what will sugar consumption be in 2020? Round your
answer to the nearest integer. Do not use decimal places in your answer.

The data shows sugar consumption (pounds per year per person) in the United States
for a sample of 5 years.
Year Sugar Consumption
1900 46
1920 71
1940 77
1960 79
1980 86
2000 106
The mean of year is 1950 and the standard deviation of year is 37.4. The mean of
sugar consumption is 77.5 and the standard deviation is 19.6 The correlation
coefficient between Year and Sugar consumption is 0.95
[Useful formulas: slope=rSy/Sx and intercept = mean of Y - (slope * mean of X)]
According to the regression, what will sugar consumption be in 2020? Round your
answer to the nearest integer. Do not use decimal places in your answer.

Added by Kirk W.

Question

Please give Ace some feedback