User`s guide
E-19
     A11(STAT) 5(Reg) 2(B) = 
    Results:  Linear Regression Correlation Coefficient: 0.923 
     Logarithmic Regression Correlation Coefficient: 0.998
     Logarithmic Regression Formula: 
y  = –3857.984 + 2357.532ln x 
  Calculating Estimated Values
  Based on the regression formula obtained by paired-variable statistical 
calculation, the estimated value of 
y  can be calculated for a given x -value. 
The corresponding 
x -value (two values, x 
1 
 and x 
2 
, in the case of quadratic 
regression) also can be calculated for a value of 
y  in the regression 
formula. 
 To determine the estimate value for y  when x  = 160 in the 
   regression formula produced by logarithmic regression of the data 
   in 
3
. Specify Fix 3 for the result. (Perform the following operation 
   after completing the operations in 
3
.)
    A 160 11(STAT) 5(Reg) 5( n) = 
   Result:  8106.898
Important: Regression coefficient, correlation coefficient, and estimated 
value calculations can take considerable time when there are a large number 
of data items.
Performing Normal Distribution Calculations
While single-variable statistical calculation is selected, you can perform 
normal distribution calculation using the functions shown below from 
the menu that appears when you perform the following key operation: 
11(STAT)5(Distr). 
P, Q, R: These functions take the argument 
t and determine a probability of 
standard normal distribution as illustrated below.
'
t:  This function is preceded by the argument X, and determines the 
normalized variate  .
  For the single variable data {
x
n
 ; freq
n
} = {0;1, 1;2, 2;1, 3;2, 4;2, 5;2, 
6;3, 7;4, 9;2, 10;1}, to determine the normalized variate ('t) when x 
= 3, and P(t) at that point up to three decimal places (Fix 3).
1N(SETUP)c4(STAT)1(ON)
1N(SETUP)6(Fix)3N2(STAT)1(1-VAR)
 0 = 1 = 2 = 3 = 4 = 5 = 6 = 7 = 9 =
   10=ce1=2=1=2=2=2=3=
   4 = 2 = 1 = 
  A 3 11(STAT)5(Distr)4('
t)= 
44
P
(t)Q
(t)R
(t)
0 t 0 t 0 t
P
(t)Q
(t)R
(t)
0 t 0 t 0 t
55
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