Suppose we wish to determine whether or not four different tips produce different readings on a hardness testing machine. The machine operates by pressing the tip into a metal test coupon, and from the depth of the resulting depression, the hardness of the coupon can be determined. Each tip is tested once on each coupon, resulting in a randomized complete block design, in which the type of tips is a factor and each coupon is a block. The order in which the tips were tested on a particular couple was determined randomly. This yields the data in the following table. Fill out the spaces. Note that the correction factor value is given below as partial information. You do not need to show your solution procedure in finding the missing data points Partial information: correction factor (CF) = 25, and the grand total is a positive number Tips (i) = Treatments Coupon (j) А D Tei 1 -2 -1 -4 -2 -1 1 3 5 9. 4 5 4 2 7 18 3 15 For the blanks in the ANOVA table clearly show your solution procedure for calculating SS coupons. You do not need to show your calculations for the other blanks.

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Suppose we wish to determine whether or not four different tips produce different readings on a hardness
testing machine. The machine operates by pressing the tip into a metal test coupon, and from the depth of the
resulting depression, the hardness of the coupon can be determined. Each tip is tested once on each coupon,
resulting in a randomized complete block design, in which the type of tips is a factor and each coupon is a
block. The order in which the tips were tested on a particular couple was determined randomly. This yields the
data in the following table. Fill out the spaces. Note that the correction factor value is given below as partial
information. You do not need to show your solution procedure in finding the missing data points
Partial information: correction factor (CF) = 25, and the grand total is a positive number
Tips (i) = Treatments
Coupon (j)
А
D
Tei
1
-2
-1
-4
-2
-1
1
3
5
9.
4
5
4
2
7
18
3
15
For the blanks in the ANOVA table clearly show your solution procedure for calculating SS coupons. You do
not need to show your calculations for the other blanks.
Transcribed Image Text:Suppose we wish to determine whether or not four different tips produce different readings on a hardness testing machine. The machine operates by pressing the tip into a metal test coupon, and from the depth of the resulting depression, the hardness of the coupon can be determined. Each tip is tested once on each coupon, resulting in a randomized complete block design, in which the type of tips is a factor and each coupon is a block. The order in which the tips were tested on a particular couple was determined randomly. This yields the data in the following table. Fill out the spaces. Note that the correction factor value is given below as partial information. You do not need to show your solution procedure in finding the missing data points Partial information: correction factor (CF) = 25, and the grand total is a positive number Tips (i) = Treatments Coupon (j) А D Tei 1 -2 -1 -4 -2 -1 1 3 5 9. 4 5 4 2 7 18 3 15 For the blanks in the ANOVA table clearly show your solution procedure for calculating SS coupons. You do not need to show your calculations for the other blanks.
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