ࡱ> `! E`嶧iӄqw:@xcdd`` @c112BYL%bpu -oGw# >4pS8iDN{LLJ% "CX1"İr0`ʇ`!\^NQ͒Y2`e 0^xcdd`` @c112BYL%bpuPZu;2ln+^@` #xڕQJAwMU"]DiL> "xFH`ʿ$y9Dxngٙo 5kUjjQHy.耶zk(a16܉2-XY4p:&z>

@c112BYL%bpud6c@47$37X/\!(?718.` 2¸_ 1b W?y {nF0;vT5 ſ'X Q_fm &<;)F+h+Q> >t h  `pĤ\Y\ q1(2tAA!3X5X`!^{'=ȳ:e H,xcdd``ed``baV d,FYzP1n: B@?b u 30 ㆪaM,,He`0 01d++&1l?z+8^T TA:+*a|!F|׀P 27)?(Pƥ|F0ɞO #Equation Equation.30,Microsoft Equation 3.0BEquation Equation.30,Microsoft Equation 3.0EEquation Equation.30,Microsoft Equation 3.0HEquation Equation.30,Microsoft Equation 3.0ZEquation Equation.30,Microsoft Equation 3.0eEquation Equation.30,Microsoft Equation 3.0.Diapositiva 8nZQual la soluzione della seguente equazione?.Diapositiva 8.Diapositiva 8nZQual la soluzione della seguente equazione?.Diapositiva 9NEXTNEXTNEXTNEXTNEXTNEXT"Equation Equation.30,Microsoft Equation 3.0#Equation Equation.30,Microsoft Equation 3.0NEXTPREVPREVPREVPREVPREVPREVPREV/ 0DArialngsRomanttߒ 0DTimes New Romanttߒ 0 DWingdingsRomanttߒ 0@ . @n?" dd@  @@`` H@dZp "   &    21   5 5  2$ E`嶧iӄqw2$wqh$2$\^NQ͒Y2$:-C5Swq2E2$2 2$`uM5bj~w2$ ,=~&#FlC{2$ry.L 2$>PZu;2ln+^@]f 2$fBcۀH' 2$ccO=y2$8j9ӊB}Ņ[9~2$H[r`\M{y2${'=ȳfT2$e7U|7r$2$hoq2#nf, 0AAPf3f@wʚ;ʚ;g4LdLdb6  0(ppp@ <4dddd@w 0tޒ <42d2d@x 0t80___PPT10 pp?f$ RProf. Antonio Scarvaglieri - A.S. 2005/06O  =CONCETTO DI EQUAZIONE$ un uguaglianza tra due espressioni numerico-letterali, verificata solo per particolari valori numerici attribuiti alle lettere, dette incognite 6Z %\ zDeterminata, se ha un numero finito di soluzioni; Indeterminata se ha infinite soluzioni; Impossibile se non ha soluzioni;`{ '  -Qual la soluzione della seguente equazione?..X = 3 X = 5 X = 7 X = 9!  /%   0` 33` Sf3f` 33g` f` www3PP` ZXdbmo` \ғ3y`Ӣ` 3f3ff` 3f3FKf` hk]wwwfܹ` ff>>\`Y{ff` R>&- {p_/̴` 33` 33` f33` 33>?" dd@,|?" dd@   " @ ` n?" dd@   @@``PR    @ ` ` p>>  (    66   `} 6  `,Fare clic per modificare lo stile del titolo- -9  06   ` 6  uFare clic per modificare gli stili del testo dello schema Secondo livello Terzo livello Quarto livello Quinto livello: v  0؛6  ^ ` 6  >*  06  ^  6  F*   06  ^ ` 6  @*H  0޽h ? 3380___PPT10.M *Struttura predefinita 0 h-(  h h 0tA&  P     P*   h 0F&     &  R*  d h c $ ?  & 9 h 0J&   0 &  uFare clic per modificare gli stili del testo dello schema Secondo livello Terzo livello Quarto livello Quinto livello: v h 6XO&  _P  &  P*   h 6S&  _  &  R*  H h 0޽h ? 3380___PPT10.` ]j# 0L0 \T  (  r  S T6 p 6  r  S \6 bn 6    c $A ??c \ [ / 8 $D 0^l dc ] 9  S d] ) ,$D 0n  s *A  ??S   l  <1dc ] 9 ^l m  w  m w ,$D 0n  s *A ??<  6u  l  <1m  w    0D6    ( 2   06  GN j ,$ 0 B PRIMO MEMBRO (2    0   ,$ 0 DSECONDO MEMBRO(2  0 ,@ 0 0 ZContinua %* 2 3f$3fH  0޽h ? 33D<___PPT10.nM+éVD'  = @B D;' = @BA?%,( < +O%,( < +Dr' =%(%(D>' =%(D' =4@BB0BB%()?D' =1:Bvisible*o3>+B#style.visibility<*%(DW' =+4 8?CBBBC BBBC BBBCBB*k3>'Bstyle.rotation<*D+' =+4 8?vCBBCB33s?BCB#ppt_xB*Y3>B ppt_x<*D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*D' =-g6B fade*<3<*D' =%(D8' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-g6B fade*<3<* D>' =%( D' =4@BB0BB%()?D' =1:Bvisible*o3>+B#style.visibility<*%(DW' =+4 8?CBBBC BBBC BBBCBB*k3>'Bstyle.rotation<*D+' =+4 8?vCBBCB33s?BCB#ppt_xB*Y3>B ppt_x<*D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*D' =-g6B fade*<3<*D>' =%(D' =4@BB0BB%()?D' =1:Bvisible*o3>+B#style.visibility<*%(DW' =+4 8?CBBBC BBBC BBBCBB*k3>'Bstyle.rotation<*D+' =+4 8?vCBBCB33s?BCB#ppt_xB*Y3>B ppt_x<*D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*D' =-g6B fade*<3<*D' =%(D8' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =-g6B fade*<3<* +p+0+ 0 ++0+ 0 +'. 0L0   @ ! (    0XZG tDobbiamo determinare il valore numerico da attribuire all incognita x affinch l uguaglianza sia verificata\m(2  1' 'E ' 0 NA ? ?:qH $@ 0    s *A #? ?`E 8 #$D 0  6A $? ?"`@  $$@ 0d  6A %? ?"` %  %$@ 0d  s *A (? ?  8 ($@ 0   s *A +? ?"` m  +$D  0d  0dDZ,$ 0 eClicca per continuare 2  04IZ,$ 0 eClicca per continuare 2  0N6 g ,$  0 eClicca per continuare 2   0R,@ 0 0 ZContinua %* 2 3f$3f ! 0V,@ 0 0 n% Precedente: 2$ $H  0޽h ? 33  ___PPT10 .I+?`D' J= @B Dy' = @BA?%,( < +O%,( < +D3 ' =%(%(D ' =%(D#' =4@BB0BB%()?E5' =1B B`BPB,54*3>B ppt_c='`B@BPB<*D' =1:Bvisible*o3>+B#style.visibility<*%(DW' =+4 8?CBBBC BBBC BBBCBB*k3>'Bstyle.rotation<*D+' =+4 8?vCBBCB33s?BCB#ppt_xB*Y3>B ppt_x<*D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*D' =-g6B fade*<3<*D8' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D2 ' =%(D' =%(D' =4@BBB B%(E5' =1B B`BPB,54*3>B ppt_c='`B@BPB<*D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*D' =%(D+' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D+' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D8' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*DX' =%(D' =%(Dh' =4@BB BB%(E5' =1B B`BPB,54*3>B ppt_c='`B@BPB<*D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D8' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D' =%(D' =%(D+' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*++0+0 ++0+0 ++0+0 +'  0L0 &  P (  ~  08G Il valore della x che fa in modo che l uguaglianza sia verificata si dice soluzione dell equazione>c(2J   6j NLa soluzione dell equazione precedente:( 2( 0 TA 5? ?  5    6l t  D il numero 5 perch sostituendo tale valore al posto di ciascuna x dell equazione, si ottiene un uguaglianza vera, cio il numero risultante al primo membro uguale a quello che si ottiene al secondo membro! 2 3 _|"   T))?O,    0(  $ $ S X, `   d0Un equazione pu essere:r $ S x `   | $ 0A 8? ? t n  8  $ 6/ S 6:  &La seguente equazione indeterminata:>' 2 |" $ T))?  $ 0l6 s I  <Infatti sono infiniti i numeri che sostituiti al posto di x e y (le incognite sono due) verificano l uguaglianza!>r 2 \  $ 0@> ,@ 0 0 ZContinua %* 2 3f$3f  $ 0LC ,@ 0 0 n% Precedente: 2$ $H $ 0޽h ? 33___PPT10i.+D='  = @B + 0L0 ((  ( ( 6LU  L di secondo grado 2n ( 0 6 ,G si chiama grado di un equazione il massimo esponente con cui la x (l incognita) presente>[(2 L8 " (  ( c $A >??"`Kx >d  ( 00` "  T l equazione  2  ( 0d  J di primo grado 2  ( s *A B??"`x Bd ( 6h  T l equazione  2 ( c $A E??"`  x Ed ( 0m   T l equazione  2 ( 0dq    Y di quarto grado grado& 2  ( 0u    j4Di che grado l equazione 2 ( c $A H??"`  x Hd ( 0z    7? 2v" ( N))? $z  ( 0  ,@ 0 0 ZContinua %* 2 3f$3f ( 0Ѓ ,@ 0 0 n% Precedente: 2$ $H ( 0޽h ? 33___PPT10i.`+D='  = @B +c  0L0 b Z  ,(  , , 0 G <Il procedimento per determinare la soluzione (o le soluzioni) di un equazione si dice risoluzione dell equazione!>r(2V  , 0   n,Risolvendo l equazione& 2 , s *A Z? ?"`! x Zd   , 0   jsi trova x = 4. Cio 4 la soluzione dell equazione.:6 2 '  , 0  E  *Questo vuol dire che sostituendo il numero 4 al posto di ciascuna x, l uguaglianza che si viene a trovare sar vera.&u 2tv"  , N))?` =   , 0 ,@ 0 0 ZContinua %* 2 3f$3f , 0` ,@ 0 0 n% Precedente: 2$ $H , 0޽h ? 33___PPT10i.@v+D='  = @B +  0L0  %4 (  4r 4 S \  `}   x  4 c $ ")    &  40  `A e? ?"`3 e  d 4 0d] G@ 0 0  4 0] @ 0 0 !4 0] @ 0 0 "4 0 ] @ 0 0 $4 0 ,@ 0 0 ZContinua %* 2 3f$3f %4 0 ,@ 0 0 n% Precedente: 2$ $H 4 0޽h ? 33___PPT10i. )+D='  = @B +0 0L0 /' `(  ` ` 06 G6 EDue equazioni si dicono equivalenti quando hanno le stesse soluzioni!>F(2 #f ` s *A ? ?&   ` 0@6 7s( 'La seguenti equazioni sono equivalenti:>( 2  ` 0 6 6   =infatti entrambe le equazioni hanno la stessa soluzione x = 8&> 2= `0 TA ? ?) %   6 v"  ` N))?}   ` 086 ,@ 0 0 VChiudi %* 23f$3f  ` 06 ,@ 0 0 n% Precedente: 2$ $H ` 0޽h ? 33___PPT10i.)R+D=' 6 = @B +H 0L0 G?`X(  X X 0t(& L @ERRATO ! 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