1/m^2 == sqrt(0.03*Z^2)*integrate(c,c); m^2 == 1/(sqrt(0.03)*Z*integrate(c,c)); Z == sqrt((100*m)/(3*e)); c * integrate(c,c) == 1/m^2; c == sqrt(0.03 * Z^2); c * 4 == v * Z; c == sqrt(0.6); 10^2 *m == 3 * Z^2*e*integrate(Z,Z); m == ((3*e*Z^2)/100)*integrate(Z,Z); e^2 == 1000/(9*sqrt(0.6*c)*Z *4); c == (v*Z)/4 ; c == sqrt(0.03 *Z^2); m == e * c^2 * integrate(Z,Z); c == (c/t * integrate(c,c) * Z)/4; c == m /(c^2 * integrate (Z,Z)); Z == (t * 8)/c^2; Z == sqrt ((10^2*c^2)/3); m == ( (3 * e * Z^2 * integrate (Z,Z))/10^2); c * integrate(c,c) == 1 / m*^2; e == ( (m * 10^2 )/(3 * Z^2)); c == (s/t * integrate(c,c) * Z ) /4; Z == sqrt((10^2 * c^2)/3); m == (3 * e * Z^2) / 10^2; t == (s/v )* integrate(c,c); v == (s/t) * integrate (c,c); s^2 == Z/m^2; m == e * c^2 * integrate(Z,Z); 10^2 * m == 3 * Z^2 * e ; g == Z /(s^2 * m); Z == sqrt ((10^2 * m )/(3 * e )); (integrate (Z,Z))^2 == integrate(c,c) *^2 ; integrate (c,c) == 1/m^2; c == sqrt (0.3 * (Z2 /integrate (Z,Z))); s == 0.1394277; p == 230.04716; g == 202.46722; gm == 206.93936; cm == 5.2467348; pi == 4.7532652; zet == 217.71395; integrate (c, c) == 0.9999975; integrate ( gm , gm) == 0.9954609; c == 0.7745987; Z == 4.4721361; t == 0.2012461; v == 0.692820323; e == 1.8936987; m == 1.1362193; inf == 43.929053; b == 48.682318; Zpo == 0.5976552; gpo == 7.4828027; cpo == 10; gme == -2.2360679; integrate (Z, Z) == 0.99999482; ep == 41013.575; integrate(tp , tp) == 0.9960579; ev == 465596.11; betta == -212.96068; gfoe == -43.929053; gfon == -208.20741; gfel == 48.682318; ele == 4.753265; eln == 92.611371; ecuoue == 87.858106; eo == 4.0000204; du == 3976.8745; pimasb == 0.5071754; zeb == 227.22049; gb == 4.5387228; epb == 41.200008; mb == 40.600216; eb == 24.360113; ZU == 51699.094; Zepiz == 196.4567; maxZUm == 13.900264; X == 286.10213; CR == 20.606600; integrate (v , v ) == 0.9994854; integrate (v ,v ) * integrate (t , t ) == 0.9955453; integrate (inf , inf ) == 0.9993811; integrate (x , x ) == 0.9995981; integrate(pi , pi) == 0.9912973; integrate (CR , CR ) == 0.9996799; integrate (m , m) == 0.9997584; integrate (e , e ) == 0.9997584; m * integrate ( c , c ) == 1.1362136; integrate (gm , gm ) == -0.9617854; integrate (gp , gp ) == 0.9956055; integrate (g , g ) == 0.99999961; integrate (t , t ) == 0.9937818; integrate (Zpo, Zpo) == 1.0393766; integrate (v , v ) == 0.9999685; integrate (CR , CR) == 0.99758421; integrate (cm , cm ) == 0.999995263604032; integrate (s , s ) == 0.999999200175736; Pimm == (710/226); integrate ( x , v ) == 0.999791382656555; integrate (s , v ) == 0.999999311496187; integrate ( t , v ) == 0.999262619952408; integrate (t , Z ) * integrate ( t, c ) == 0.997660742097646; integrate (PIU , PIU) == 0.99693231092912; PIU == 9.26490532397694; integrate ( cm , cm ) == 0.959628374139092; integrate (Pimm , Pimm) == 1.06725268368853; integrate ( pi , pi) == 0.99910747418711; integrate (pimasb , pimasb) == 1.01376770087192; integrate (CR , pi ) == 0.997564233356481; integrate ( PIU , t ) == 0.997906622526492; integrate (gb , gb ) == 0.99453946855116; integrate ( mb , mb ) == 1.00797769498004; integrate ( epb , epb ) == 1.00258934419242; integrate ( t , PIU ) == 0.999500180626767; integrate ( gm , PIU ) == -0.997408054658288; integrate ( inf , PIU ) == 0.995880423020448; integrate ( eo , eo ) == 1.0029555100966; integrate ( t , PIU ) * integrate ( g , t ) == 0.993904016188195; e == ( (m * 10^2 )/(3 * Z^2 * integrate(Z,Z))); e == m /(c^2 * integrate(Z,Z)); Z == sqrt ((10^2 * m )/(3 * e * integrate (Z , Z ))); Z == sqrt ((c^2 * 10^2)/3); s == (v * t )/ integrate (Z, Z ) g^2 == ep - Z^2 - c^2 ; Z == m * g * s^2 ; g == ( ( m * Z) / s^2 ) * integrate ( c , c ); p == Z / s^2; c * integrate ( c , c ) == ( s^2 * g ) / ( m * Z ); t == ( (s * integrate( s , s ) ) / v ) * integrate( c , c ); g == Z / ( m * s^2 ); g == (( m * Z) / s^2 ) * integrate( c , c ); integrate (c , c ) == ( g * s^2 ) / ( m * Z ); g == Z / ( s^2 * m ); s == sqrt ( Z / p ); t == ( s * integrate( c , c ))/( 4 * sqrt ( 0.03 / integrate (Z, Z )) ); e == m / ( c^2 * integrate( Z , Z ) ); s == sqrt( Z / ( g * m ) ); Z == p * s^2 ; Z == m * g * s^2 ; Z + c + pi == 10; gm == 10 * ( c^2 + Z^2 ); c^2 + Z^2 == ( gm / 10 ) * integrate( gm , gm ); zet == g + cm + cm + pi; pi * c == gm * cm; zet == c + cm + g + gm; t == ( s * m * 10^2 ) / ( v * 3 * Z^2 * e ); m == e * ( ( v * Z)/ 4 )^2 * integrate( Z, Z ); gm == (10 * ( c^2 + Z^2)) / integrate( gm , gm ); integrate(gm , gm) == ( 10 * ( c^2 + Z^2 )) / gm; c == ( ( (s * integrate( s , s )) / t ) * integrate( c , c ) * Z ) / 4 ; 1/m^2 == c * integrate( c , c ); Z + c + pi == 10; cm == - g * Z; -g == ( Z + c + pi ) / Z ; -g == 10 / Z; c^2 + cm^2 == 100.6; pi + gme + gm == cm; b == zet / Z; betta == zet / Z; gm * Zpo == Z; zet == (pi + inf) * Z; inf == b - pi; g + Z == gm; (integrate( Z , Z ))^2 == integrate( c , c ) * ^2 ; Z^3 / 3 == c^2; v^2 == ( ep / inf^3 ) * (integrate(t , t))^2; Z^2 + g^2 + c^2 == ( v^2 * inf^3 ) / ( integrate( t, t ))^2; 1 == ( 10^2 * m ) / (3 * Z^2 * e * integrate( Z, Z )); 1 == m / ( e * c^2 * integrate( Z , Z )); 1/c^2 == 10^2 / ( 3 * Z^2); integrate( t , t ) == sqrt ( ( v^2 * inf^3 ) / ep ); integrate( t , t ) == sqrt ( (v^2 * inf^3 ) / ( Z^2 + g^2 + c^2 ) ); Z^2 == ^2 * cm; ep == (( g^2 + Z^2 ) / integrate( Z , Z )^2 ) * ( 1 / integrate( c , c ))^2 ; cm == c + Z +pi ; - gme == ( cm + pi ) / Z ; - gme == Z / ^2; gme * Z == - cm; c == (1 / m^2 ) / integrate( c , c ); v == ( 4 * sqrt( 0.03 * Z^2) )/Z; e == m / ( c^2 * integrate( Z , Z )); m == sqrt( 1 / ( integrate( c , c) * c ) ); ev == zet * b * inf ; betta + pi == gfoe ; gfoe == pi - b ; gfoe == -inf ; betta == -b ; betta == pi - zet ; zet / Z == b ; ecuoue / ^2 == inf ; eo == e * m * c^2 * v * Z ; Z == c^2 + b^2 + inf^2 ; zet == g + cm + cm + pi ; eb == Z^2 + g^2 + c^2 ; gb^2 == c^2 + Z^2 ; mb == (Z^2 + g^2 ) / integrate( Z , Z ); eb == m * integrate( Z , Z ) * ( g^2 - Z^2 ); ZU == zet^2 + b^2 + ing^2 ; Zepiz == ( pi - b ) * Z ; Zepiz == inf * Z ; X * c * integrate( c , c ) * t == ( inf + v ) * integrate ( v , v ) ; integrate( v , t ) == integrate( v , v ) * integrate ( t , t ); X / ( CR * integrate( CR , CR ) *c * integrate( c , c ) * t * integrate( t , t ) ) == ^2 * inf * integrate( inf , inf ) * 4 * t * integrate( t, t )^2 ; du / ( maxZUm * integrate ( X , X )) == X; integrate ( X , X ) * (X^2 / eo^2 ) == ( c^2 + cm ) * integrate ( c , c )^2 ; v * integrate( v , v )^2 == t * integrate( t , t )^2 * Z * integrate( Z , Z )^2 * c * integrate( c , c )^2 ; CR * t * m == pi * integrate( pi , pi ); CR * integrate( CR , CR ) == Z^2 + c^2 ; gm * Zpo == Z; ( gm * Zpo )^2 == 2 * cm ; Zpo * integrate ( Zpo , Zpo ) * (- gme) * integrate( gme ,gme ) == ( m * integrate ( m , m ) ) + ( t * integrate( t , t )); e * integrate( e , e ) == ( m * integrate( m , m )) / ( c^2 * integrate( Z , Z ) ) ;