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You can write a formula to perform a calculation on data in your worksheet. In Excel, all formulas begin with an equals sign (=) and contain the cell references of the cells that contain the relevant data. (Note that in addition to referring to cells in the current worksheet, you can also build formulas that refer to cells in other worksheets.) For example, the formula for adding the contents of cells C3 and C4 together is =C3+C4. You create formulas in the Formula bar; formula results appear in the cell to which you assign a formula.

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(a) Assuming that a simple linear regression model is appropriate, t the regression model relating steam usage ( y) to the average temperature (x). What is the estimate of 2 (b) What is the estimate of expected steam usage when the average temperature is 55 F (c) What change in mean steam usage is expected when the monthly average temperature changes by 1 F (d) Suppose the monthly average temperature is 47 F. Calculate the tted value of y and the corresponding residual. 11-7. The data shown in the following table are highway gasoline mileage performance and engine displacement for a sample of 20 cars. Engine Displacement (in3) 153 90 119 80 159 97 181 173 122 173

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Public Sub BindProducts() If Session( Products ) Is Nothing Then Dim Products As New ArrayList() Products.Add(New Beverage(1, Milk )) Products.Add(New Beverage(2, Juice )) Products.Add(New Beverage(3, Cola )) Products.Add(New Confection(4, Ice Cream )) Products.Add(New Confection(5, Cake )) Products.Add(New Confection(6, Candy )) Dim b As BaseProduct For Each b In Products b.UnitPrice = 100 b.UnitsInStock = Rnd() * 10 Next Dim cn As New SqlConnection( _ server=.;database=northwind; _ & trusted_connection=true ) Dim sql As String

MPG (highway) 30 19 29 32 30 24 30 28 31 25

Engine Displacement (in3) 97 209 173 121 151 156 135 181 114 302

MPG (highway) 27 33 30 23 24 29 26 29 37 29

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(a) Fit a simple linear model relating highway miles per gallon ( y) to engine displacement (x) using least squares. (b) Find an estimate of the mean highway gasoline mileage performance for a car with 150 cubic inches engine displacement. (c) Obtain the tted value of y and the corresponding residual for a car, the Ford Escort, with engine displacement of 114 cubic inches. 11-8. An article in the Tappi Journal (March, 1986) presented data on green liquor Na2S concentration (in grams per liter) and paper machine production (in tons per day). The data (read from a graph) are shown as follows: y x y x 40 825 46 915 43 960 42 830 53 990 49 890 52 1010 46 895 54 1012 44 890 57 1030 48 910 58 1050

(a) If a shaft is selected at random, what is the probability that the shaft conforms to surface nish requirements or to roundness requirements or is from Tool 1 (b) If a shaft is selected at random, what is the probability that the shaft conforms to surface nish requirements or does not conform to roundness requirements or is from Tool 2 (c) If a shaft is selected at random, what is the probability that the shaft conforms to both surface nish and roundness requirements or the shaft is from Tool 2 (d) If a shaft is selected at random, what is the probability that the shaft conforms to surface nish requirements or the shaft is from Tool 2

Dim Products As DataSet sql = _ Select ProductName, UnitsInStock, UnitPrice _ & from Products

A digital communication channel has an error rate of one bit per every thousand transmitted Errors are rare, but when they occur, they tend to occur in bursts that affect many consecutive bits If a single bit is transmitted, we might model the probability of an error as 1 1000 However, if the previous bit was in error, because of the bursts, we might believe that the probability that the next bit is in error is greater than 1 1000 In a thin lm manufacturing process, the proportion of parts that are not acceptable is 2% However, the process is sensitive to contamination problems that can increase the rate of parts that are not acceptable If we knew that during a particular shift there were problems with the lters used to control contamination, we would assess the probability of a part being unacceptable as higher than 2%.

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