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12(S-VAR)1(VAR)ee3 r + & ' . 3. 3 r xˆ 12(S-VAR)1(VAR)d1 $% + &Z + " # &5 + y + 0 & ' ,! " x 0 " ."4 202 , 202 $ !,' # yˆ 12(S-VAR)1(VAR)d2 $% + &Z + " # &5 + x + 0 & ' ,! " y 0 " ."4 202 , 202 $ !,' # ) ' (^ { = = & ' C & ' 8 ) % = = & %% ) ( VAR) a 12(S-VAR)1(VAR)ee1 + " a ! " 202 12(S-VAR)1(VAR)ee2 b + & ' . 3.
12(S-VAR)2(MINMAX)2 maxX + " *0! "! x ! " *+ + " 12(S-VAR)2(MINMAX)e1 minY + *0! "! y ! " *+ + " 12(S-VAR)2(MINMAX)e2 maxY + " *0! "! y ! " *+ + " $ $ ) !8 ' (^ { = = & ' C & ' 8 = = & ) $ ) !8 Σyi – b.Σxi a= n n.Σx y – Σxi.Σyi b = . i 2i n Σxi – (Σxi)2 + " ! " 202 a & ' . 3. 202 b n.Σxiyi – Σxi.Σyi {n.Σxi2 – (Σxi)2}{n.Σyi2 – (Σyi)2} y–a m= b n = a + bx r= & ' . 3.
) $ ) !8 + 0 & ' , m1 – b + b2 – 4c(a – y) m1 = 2c + 0 & ' , m2 – b – b2 – 4c(a – y) m2 = 2c + 0 & ' , n n = a + bx + cx 2 = = & %% (; ) + " ! " 202 a & ' . 3. 202 b & ' . 3. 3 r $ ) !8 Σyi – b.Σlnxi a= n n.Σ(lnxi)yi – Σlnxi .Σyi b= n.Σ(lnxi)2 – (Σlnxi)2 r= n.Σ(lnxi)yi – Σlnxi.Σyi {n.Σ(lnxi)2 – (Σlnxi)2}{n.
= = & %% " ) ab ) + " ! " 202 a & ' . 3. 202 b $ ) !8 Σlnyi – lnb.Σxi n ( ) n.Σx lny – Σx .Σlny b = exp( ) n.Σx – (Σx ) a = exp i i i 2 i i i 2 n.Σxilnyi – Σxi.Σlnyi {n.Σxi2 – (Σxi)2}{n.Σ(lnyi)2 – (Σlnyi)2} & ' . 3. 3 r r= + 0 & ' , m m= + 0 & ' , n n = abx lny – lna lnb = = & %% & ) ) + " ! " 202 a & ' . 3. 202 b & ' . 3. 3 r $ ) !8 . a = exp Σlnyi – b Σlnxi ( n ) n.
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& ' . 3. 202 b: 12(S-VAR)1(VAR)ee2(b)E 1887575758 12(S-VAR)1(VAR)ee3(r)E 0904793561 & ' . 3. 3: 2 = = & %% (; 202 1 . : : 12(S-VAR)3(TYPE)2(Log) x1= 20 + " ! " 202 a: A12(S-VAR)1(VAR)ee1(a)E –4209356544 12(S-VAR)1(VAR)ee2(b)E 2425756228 12(S-VAR)1(VAR)ee3(r)E 0991493123 & ' . 3. 202 b: & ' . 3. 3: 3 ' 8 ) + ,! " & ' . 3. 3 202 1 .
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