... xo 4 Z12 Z22 Z32 Z4 3 ( WM ) xo 4 Z , 3 Z23 Z3 sin ( wt - 201-202-203-01 ) - 9 ( M ) 1xo sin ( wt - 201-302 - 203 ) 8 Z12Z23 Z32 ' sin ( wt - 301-302- — ( w M ) xo 8 Z14Z23 sin ( wt - 401- = - ( @M ) 2 xo Z1 Z2 cos ( 2 wt - 01 - 02 ) 3 ...

... ¥ r ( x ) [ ¥ ‚ ” ( xo ) ] , Σ ¥ r ( x ) [ Þ , ” ' ( x 。) ] , Σ ¥ , ( x ) [ ¥ ‚ ” ' ( xo ) ] Σp , ( x ) [ pr ′′ ( x . ) ] , Σ ¢ ‚ ' ( x ) [ ¥ ‚ ” ( x ) ] , Σp , ' ( x ) [ p , ” ( x ) ] , Σ ¢ ‚ ' ( x ) [ ¥ ‚ ” ( xo ) ] Σ ¥ ‚ ' ( x ) [ 4 ...

... Xo ( 40 + 42 ) x + 42 a = 12 ( x , + b ) = Y2 + Yo 2:40 0.4 - 4 , + 8.4 . = Ko + 19 石 and whence 6 ( th1⁄2 - # 119 ) = 71-40 +9 6 ( 4 % x2 + 1940 - 71x0 ) xo ] = y1 - yo - - 6 [ 1940 x ( 4 + = 40 ) ] = y1- Yo る- -- ( x 。 +19 ) ( 4 , - ...

... ( xo ) 4 ( xo ) + } F ( xo ) 4 ′ ( x ) + F ' ( x , ) q ′ ( x ' , ) + ... + F ′ ( 2 , -1 ) 4 ′ ( p - 1 ) - [ { B h B , d3 h3 + dx 4 ! " da3 - - 1⁄2 ( x1 ) x = xp ... · } F ( x ) 4 ′ ( x ) ( 5 ) = ¦ F ( xo ) ...

... 4 Z12 Z22 Z32 Z4 - 9 ( M ) ❜xo 8 Z2 Z3 Z32 1 sin ( wt - 201302-203 ) 3 ( M ) Xo sin ( wt - 301-302- 4 Z , 3 Z2 Z3 ( WM ) 7 xo 3 ) - 8Z4Z23 sin ( ot 401 - 301⁄2 ) ( 6b ) 2 2 = ( @M ) 2 xo Z1 Z2 cos ( 2 wt - 01-02 ) ( 6c ) 73 = + — + + ...

... Xo 8 = 4 : d3 Z ' p da3 Xo S = = 5 : hp ho b 3 [ 2 ] = ( - ( 43 ) + 1 ) +12 ( 6 ) 2-4 % ) -- bs hp As hp hp -36 ( b + a - 24 . ) N. 3 Xp ( bs Xp2 hp 3 ( b1 hp hp [ d ] - ( - ( 4 ) + a2 ) + 20 ( 6 , - a . ) - 120 ( 6.7+ a ) Z ...

... xo + xo ' ; ( 20 ) Ex 。= xo ' . By ( 10 ) , as applied to both component sources and their combination , we have p ' ( x ' ) = ' ( § ' + xo ' ) = 4 ' ( § ' ) , - - · $ ( x − x ' ) = $ ( § — § ' + x − xo ' ) = 4 ( § — § ' — xo ' ) , φ ...

... xo ' ; so that ( 20 ) Ex 。= xo ' . By ( 10 ) , as applied to both component sources and their combination , we have ' ( x ) = ' ( § + xo ' ) = 4 ' ( § ' ) , • ( x − x ' ) = $ ( § — § ' + xo — xo ' ) = 4 ( § — § ' — xo ' ′ ) , - • ( x ) + ...

... xo ' sin ( ot 301-302- - 03 ) 4 Z , 3 Z23 Z3 ( M ) 7 xo sin ( ot - 401 - 301⁄2 ) - 8 Z4 Z23 + + ( 6b ) 2 = ( @M ) 2 xo Z1 Z2 + ( @M ) * xo Xo 2 Z12 Z22 cos ( 2 wt - 01-02 ) + 3 ( @M ) xo 2 Z1 Z22 Z3 cos ( 2 wt - 01-202-03 ) cos ( 2 wt - 20 ...

... Xo , 4 2 CSQ Xp , 4 2 CSQ Xo , F 2 CSQ XP , F 2 CSQ Xo , M 2 CSQ XP , M 2 CSQ Xo , R 2 CSQ XP , R 2 CSQ X , 34 Xo , 34 2 CSQ Xp , 34 MISC k ( m¿ ) 1/3 2 SCNFF hoa , hob 150 THI 0 150 THI Ꮎ Dimension COMMON block 13 PTI 2 SCNFF 2 SCNFF ...