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I want the step-by-step for all of these by hand, and then if you know a short-cut with excel too I would be very grateful. Yes, this is one long problem. If you can't see chart, then just help with the rest! Thanks!

Pearson Courses Do Homework - Cayenne Sims https://www.mathxl.com Stat 2103 - Statistical Business Analytics, Sect 011, CRN 2Pearson Courses Do Homework - Cayenne Sims https://www.mathxl.com Stat 2103 - Statistical Business Analytics, Sect 011, CRN 2Pearson Courses Do Homework - Cayenne Sims https://www.mathxl.com Stat 2103 - Statistical Business Analytics, Sect 011, CRN 2

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we have: x= Independent 4 y = dependent variable, n= * x= [-2,0,2,4,6,8,10] + ya [ 2,3,3,4, 9, 10, 13) © scattere lot: 2,) -८ - ० . . . . ल - -2 - ०८ । 2 , ५ 6 + 8 १ 0 11 12 13 5 २ →© least square line where [a= 9-b2 û = afbx. bassay - 3xy - (EX:Ey) SSXR $5** Eq? EE G4 Eli= (-2+02+4 +6+8 +10) =28 E4; = (2+112 b = (282 – ( 28 *44)) = 100 -15.9464] (224 - (282) ¢ q= ģ- bž - Evi -(0.9464+ EX) = 44 - (0.9464 * ) = [2.500 y = 2.5 +0.O correct scattereplot with line is ® © Eind 12 = {(4:23)? 0-2 .. 214,- 9,2 (2-12570.94646-2)]2+ [(3.-17.5*10.94640)+ [3 - (2= (1.9400 to.25 +1.9400 t 52244 fotos 0.0051 f 1.0727) = | 11:1071 5.52 111041 = 2.221 | 2 -2 5 for interval the mean value o:. Eller af error = to.10,5 = 1 2.0150.). (from table) se = Syz = 1:490) 552 = 112), Ž= = 2 = 14) 112 > C 9.122 † (2-0150 * 11 = [ 7-704, 10.54) upper limit on plot Den - plot » lower of - correct option is © gol prediction internal va for a when a=7® option is correct upper limit value on plot f lower plot - + [ 5-802, 12.442] = I 3.3 = 79.122 (rosale! * obh.) * 2510-2) Inow Excel :

we have to use Regression (simple) here x is independent variable and y is dependent variable Scatter plot y = 0.9464x + 2.5SUMMARY OUTPUT Regression Statistics Multiple R 0.948852 R Square 0.900321 Adjusted R Square 0.880385 Standard Error 1.490446##b estimated equation is :yhat = a + bx yhat = 2.5 +0.946 *x ## C S^2 mse 2.221429 ## d 90 % confidence interval when x = 7#e 90 % prediction interval; yhat I critical value * se * SQRT((1+1/n) + (x - xbar)^2 / ssx)) lower limit 5.802 upper limit 1

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