Variable Label N Xx y X Mean Std Dev Minimum Maximum 'speed' 19 39.7368421 15.7650884 15.0000000 65.0000000 'distance' 19 124.1526316 101.2716225 13.5000000 337.6000000 17, 0.995 17, 0.95 Root MSE Parameter Estimates Variable Label DF Intercept Intercept 1 -119.25282 'speed' 1 6.12544 = 2.898 31.38943 R-Square 0.9093 = 1.740 Parameter Estimate ¹17, 0.99 = 2.567 17, 0.975 = 2.110 d) Calculate a 95% confidence interval for B₁ 18,0.995 18, 0.95 = 2.861 = 1.734 ¹18, 0.99 = 2.539 ¹18, 0.975 = 2.101

need with bell shape curve please

Assignment: Analyze Filling Line Problems Using Control Charting Attached Files: File Filling line example for X-bar & control chart.xlsxOpen this document with ReadSpeaker docReader (13.354 KB) Using the provided data, calculate the control limits (X-bar and r-chart, Capability Index, create a control chart, and calculate the percentage of units that are expected to be out of spec (z-value). Show your work A quick way to do the percents part of the filling line problem (you know, the percent underfilled, the percent overfilled, etc.), is to use Excel's norm.dist function rather than looking it up on a printed Z table. Use the norm.dist excel function with the LSL in the first position in the parameter list. Norm.dist gives you the left side return from the Z table. "Excel offers you the NORM.DIST statistical function for working with normal distributions. The NORM.DIST function calculates the probability that variable X falls below or at a specified value"…

I am completely lost please help