Plot

49453c9b-07b5-41e3-9837-cdbe9b9d83a6 31 4 5 true true 0 decimal

&[DATE] &[TIME] - &[FILENAME]

Plot

data char size clr plot k 1 data rows range r3 k el char : r4 k el size : r5 k el clr : 31 line for data r3 r4 r5 augment 21 line :

Square Minimun Function

T X Y Order f T 1 ≡ m Order 1 + : m 2 : if n X rows : 12 mat i 1 m range j 1 m range con i 1 - (j 1 - (+ : i 1 ≡ (j 1 ≡ (& A i j el n : 11 line T 1 ≡ (T 2 ≡ (| A i j el X k el (con^k 1 n sum : A i j el X k el ln (con^k 1 n sum : if if 21 line for for i 1 m range i 1 ≡ B i el Y k el k 1 n sum : B i el X k el (i 1 -^Y k el * k 1 n sum : if T 1 ≡ i 1 ≡ B i el Y k el ln k 1 n sum : B i el X k el (Y k el ln * k 1 n sum : if T 2 ≡ i 1 ≡ B i el Y k el ln k 1 n sum : B i el X k el ln Y k el ln * k 1 n sum : if cases for i 1 m range φ i el 1 : i 1 ≡ φ i el x (i 1 -^: cases for T 1 ≡ φ 1 el x : 11 line T 2 ≡ (T 3 ≡ (| cases β A 1 -^B * : ff 0 : i 1 m range ff ff β i el φ i el * + : for ff 31 line T 1 ≡ ff β 1 el exp β 2 el φ 1 el * exp * : T 2 ≡ ff β 1 el exp φ 1 el (β 2 el^* : T 3 ≡ cases ff 71 line :

Last Square Function

f (x) = f ( T, X, Y, Order)

| | | ^|____ Power

| | ^|_______ Y Data

| |________ X Data

|__________ Type of

Adjustment

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T=1 Polynomic adjusment for Square Minimums method T=2 Exponemtial adjusment for Square Minimums method T=3 Potential adjusment for Square Minimums method Order= Power to which the function is rising. Order=1 if T=2 or T=3

DATA 60509651205188518053109240535273005491336055230420567434805692382 mat :

X DATA 1 col :

Y DATA 2 col :

XY X Y augment :

data XY o 5 black plot :

2008454 / 50211.25000

2107144 / 14.63194444

linear

T 1 :

Order 1 :

x fX2 T X Y Order f :

x fX2 2008454 / 2107144 / x 21 -^* +

t R 50211.25000 14.63194444 t * + :

t R t diff 14.63

data x fX2 2 1 sys

T 1 14.63 / :

60 R 51090

120 R 51970

480 R 57230

Quadratic

T 1 :

Order 2 :

x fX3 T X Y Order f :

x fX3 279496556 / 17784710080 / x 21 -^* + 3373604800 / - (x 31 -^* +

t R1 49910.08929 17.64355159 t * + 0.005577050265 t 2^* - :

t R1 t diff 176435515900000111541005300 t * - 10000000000000 /

T 1 17.63239749 t * / :

data x fX3 2 1 sys

60 R1 50950

120 R1 51950

480 R1 57090

Cubic

T 1 :

Order 3 :

x fX4 T X Y Order f :

x fX4 42354014562078900000845242492565495 / 9810239812687200690892089672199 / x 21 -^* + 2200938536845320232404353609611000 / x 31 -^* + 4476969216196620240995619096269000000 / - (x 41 -^* +

data x fX4 2 1 sys

60 fX4 50990.7576

120 fX4 51916.9113

Polinomic

T 1 :

Order 4 :

x fX5 T X Y Order f :

x fX5 13637335168996900000277499577393325 / 218448887670520057730851146107 / x 21 -^* + 1723881849028611062454990612510 / - (x 31 -^* + 1845428132261340531917813011700 / x 41 -^* + 10293355543920702345918295330910000000 / - (x 51 -^* +

data x fX5 2 1 sys

60 fX5 50922.5189

120 fX5 52043.6402

DATA 60509651205188518053109240535273005491336055230420567434805692382 mat :

X DATA 1 col :

Y DATA 2 col :

XY X Y augment :

data XY o 5 black plot :

Order 1 :

x fX6 T X Y Order f :

Exponential

T 2 :

x fX6 2008454 / 2107144 / x 21 -^* +

data x fX6 2 1 sys

Potencial

T 3 :

Order 1 :

x fX2 T X Y Order f :

x fX2 7580383105138280715113902726199 / exp x 246329328816436044684074252079200 /^*

data x fX2 2 1 sys

60 fX2 50310

120 fX2 52270

DATA2 60509651205188518053109240535273005491336055230420567434805692382 mat :

X DATA2 1 col :

Y DATA2 2 col :

XY X Y augment :

data2 XY o 5 black plot :

T 3 :

Order 1 :

x fX2 T X Y Order f :

Potential

x fX2 7580383105138280715113902726199 / exp x 246329328816436044684074252079200 /^*

data2 x fX2 2 1 sys

4046903360122160825599662568649 / exp 134.5283

114311817588140231202999825923 / - 0.4944 -

4046903360122160825599662568649 / (4.902^2421.6535