Complete the table below by finding the product of each x-value times its corresponding y-value. For example, if x1 = 5 and y1 = 10, then x1y1 = (5)(10) = 50. Write these in the last column and calculate the sum of these xy values in the bottom row.    Temperature (°C) x Solubility (g/100mL) y   x2   y2   xy   10 31         20 33         30 37         40 41         50 42       Sums:             Next, you need to find the square of the sum of the x-values (∑x)2 and the square of the sum of the y-values (∑y)2. Note that these are different from the sums of the squared x-values (∑x2) and the sums of squared y-values (∑y2). If the x-values are 3, 5, 6 then the sum of the x-values is ∑x = 3+5+6 = 14, the square of the sum of the x-values is (∑x)2 = (14)2 = 196, and the sum of the squared values 9, 25, 36 is ∑x2 = 9+25+36 = 70. Calculate the square of the sum of the x-values and the square of the sum of the y-values and enter these two sums below: (∑x)2  =  (∑y)2  =    To help keep things organized for the remaining calculations, rewrite the values you've calculated from the previous questions into the appropriate blanks below: ∑x =  ∑y =  ∑x2 =  ∑y2 = ∑xy =  (∑x)2 =  (∑y)2 =  n = number of (xi,yi) data pairs =

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Complete the table below by finding the product of each x-value times its corresponding y-value. For example, if x1 = 5 and y1 = 10, then x1y1 = (5)(10) = 50. Write these in the last column and calculate the sum of these xy values in the bottom row. 

 

Temperature (°C)

x

Solubility (g/100mL)

y

 

x2

 

y2

 

xy

 

10

31

 

 

 

 

20

33

 

 

 

 

30

37

 

 

 

 

40

41

 

 

 

 

50

42

 

 

 

Sums:

 

 

 

 

 

 

  1. Next, you need to find the square of the sum of the x-values (∑x)and the square of the sum of the y-values (∑y)2. Note that these are different from the sums of the squared x-values (∑x2) and the sums of squared y-values (∑y2). If the x-values are 3, 5, 6 then the sum of the x-values is ∑x = 3+5+6 = 14, the square of the sum of the x-values is (∑x)2 = (14)2 = 196, and the sum of the squared values 9, 25, 36 is ∑x2 = 9+25+36 = 70.

    Calculate the square of the sum of the x-values and the square of the sum of the y-values and enter these two sums below:

    (∑x) = 

    (∑y) = 

     

    To help keep things organized for the remaining calculations, rewrite the values you've calculated from the previous questions into the appropriate blanks below:

    ∑x = 

    ∑y = 

    ∑x2 = 

    ∑y2 =

    ∑xy = 

    (∑x)2 = 

    (∑y)2 = 

    n = number of (xi,yi) data pairs =

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