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|mև{Bv82$n]oE`F5Nt2$f5'1YTBw"2$6;c8$xIcg2$N67zw2$x3]p_gV݌w2$@E+T&#E2$\9̓\xY`I2$zg|?2FS ~1? fff@g4BdBdv 0ppp <4BdBd 0,:aQ ʚ;2Nʚ;<4!d!d{ 0<4dddd{ 0:2___PPT9/ 0? %O =;<=>?@ABC D E F G HI  ` ̙33` 3` 3333f` 999MMM` f` f3` 3>?" dd,|?" dd   " @ `"  n?" dd   @@``PR    @ ` ` p>> 0(@(     Z Vmgֳgֳ ?P m g3Haga clic para modificar el estilo de ttulo patrn4 4O  TXmgֳgֳ ? m gHaga clic para modificar el estilo de texto patrn Segundo nivel Tercer nivel Cuarto nivel Quinto nivel3    h   `ddmgֳgֳ ?`` m \*hh88   `mmgֳgֳ ?`  m ^*hh88   `wmgֳgֳ ?`  m ^*hh88H  0޽h? ? ̙33 *Diseo predeterminado0  0(  H  0xe ? ̙33h 80(    T\1 ? P   >*   T1 ?0 PP  @*   Zm1 ?p    >*   Z m1 ?p0 P m @* H  0xe ? ̙33.' % &&0'@  &( X  j"  BG 1?`|  ZDmgֳgֳ1?| @ hh88d  <1?P  Tmgֳgֳ~?  iPotencias y raz cuadrada hh88  Tmgֳgֳ3? $  S1 hh88^  61?X  0?<  TTm1?:,$D 0 *Potencias de exponente natural mayor que 1 +(2*hh88 T Tm3o?N ,$D0 d IMAGEN FINAL     s  Tm1?H,$D 0 kEn la expresin 3 3 3 3 3 3 3 3 3 3 3 3 3 3 se repite el mismo factor 14 veces.l 2lhh88)  Tm1? ,$D 0 qPara abreviar escribimos: 2hh88W  Tm1?*,$ 0 93 3 3 3 3 3 3 3 3 3 3 3 3 3 = 314,: 27 hh88  THmo?&,$D 0 /314 es una potencia de base 3 y exponente 14: h0 2   hh88  Tm1?5,$D 0 _314" 2 hh88dl  Y@,$D 0    BCLDE FԔ?L?@YW   Tm1?W bbase$ 2hh88l OC` OC,$D  0~B   NDo?O'   Tr1?'C` i exponente& 2 hh88Qr  # lm21?hz,$D 0 314 = 4.782.9698   hh88E  TTr1?7  ,$D  0 #La base es el factor que se repite.0$ 2hh88D  Tpm1?' K ,$D  0 4El exponente indica el nmero de veces que se repite5 24hh88<  Z r1?R9 ,$D  0 ~234 = 23 23 23 23 , hh88bl =  )  ,$D  0    B6CDE Fo?6@    T0r1?V =  `23 cuatro veces 2hh88  T1?7j ,$D 0o  T82r1?  u ,$ 0 ILas potencias de exponente 2 se llaman cuadrados: 52 es el cuadrado de 5.4J 23 hh88i  T5r1?u \ ,$ 0 CLas potencias de exponente 3 se llaman cubos: 103 es el cubo de 10.4D 20 hh88  TNr1?u P  \ 2 hh88(2  TlPr1?i |h ,$D 0 p 103 = 1000,  hh88  T[r1?  ,$D 0 gOtros ejemplos: 2hh88>  Tpkr1? : ,$D 0 $(a) 2 2 2 2 2 2 2 2 2 2(% 2!hh887  T`nr1? &,$D 0  = 210 = 1.0248 2  hh88  T\~r1? ,$D 0 c(b) 65" 2 hh88  Tr1? O,$ 0 c= 6 6 6 6 6 2hh88  T1? C,$D 0H  0޽h ? ̙33K* % ))0'*_)( 1 j"  BG 1?`|  Zwgֳgֳ1?| @ hh88d  <1?P  TTgֳgֳ~?  iPotencias y raz cuadrada hh88  Tlgֳgֳ3? $  S2 hh88^   61?X   0?6   T1?:,$D 0 ~$Potencias de base un nmero negativo %(2$hh88   T3o?N ,$D0 d IMAGEN FINAL     3  T1?Y ,$D 0 {!Si la base es un nmero negativo: " 2!hh88O  T 1?  ,$  0 ?Las potencias de base negativa y exponente impar son negativas.@ 2?hh88  T1?  ,$D 0 gOtros ejemplos: 2hh88n  T1?*,$ 0 L( 3) ( 3) ( 3) ( 3) = ( 3)4 = 810' 2 hh88  T1?,$D 0 ^Pero  2hh88  T1?,$ 0 ^( 3) ( 3) ( 3) ( 3) ( 3) = ( 3)5 =  24320 2'33hh88  T1?w N,$D 0 `Si el exponente es 4, resulta un nmero positivo porque hay un nmero par de signos negativos. ^a 2 1hh882   fPPd1? ,$D  0 rRecuerda que ( ) ( ) = + y que ( ) ( ) ( ) = ( ) ::hh88  T1?w ,$D  0 bSi el exponente es 5, resulta un nmero negativo porque hay un nmero impar de signos negativos. dc 2 3333333hh88M  T1?^ E ,$  0 =Las potencias de base negativa y exponente par son positivas.> 2=hh88'  Zo?d| ,$  0 i En general:$  hh88  To?i  ,$D 0&  Th%1?  ,$D 0 nSon positivas:& 2PPhh88:  T'1?  ,$D 0 (a) ( 2)6 = 64, 2 hh88:  T81?  ,$D 0 (b) ( 4)2 = 16, 2 hh88  TB1?  ,$D 0 t(c) ( 1)( 1)( 1)( 1)( 1)( 1) )( 1)( 1) = ( 1)8 = 1,; 25 hh884  THE1? ,$D 0 |Son negativas:4 2 3333hh88<  T(U1?  ,$D 0 (a) ( 2)5 =  32, 2 hh88:   T$_1? ,$D 0 (b) ( 4)3=  64, 2 hh88 ! Ta1?Ns5,$D 0 j(c) ( 1)( 1)( 1)( 1)( 1 )( 1)( 1) = ( 1)7 =  1,6 2/ hh88 " TPPo?& " ,$D 0 # T33o? +*,$D 0 $  fkGJHMlPPo?  ,$D 0 JCuidado! ( 5)2 = 25, pero  52 =  25B&  hh88Wz   %  ,$D 0; & Ty1?,$D 0 {Un nmero positivo.. 2 PPhh88B ' ZDo? UUWz 4Y ( 4Y,$D 0; ) T1?Y,$D 0 {Un nmero negativo.. 2  33hh88B * ZDo?4KKH  0޽h ?$ ̙330 % // .1J/( |  j"  BG 1?`|  Z|#gֳgֳ1?| @ hh88d  <1?P  T(8gֳgֳ~?  iPotencias y raz cuadrada hh88  T9gֳgֳ3? $  S3 hh88^   61?X   0?)   TdT1?:,$D 0 qPotencia de un producto (2hh88   TdM3o?N ,$D0 d IMAGEN FINAL     !  TY1?,$ 0 iEn la expresin  2hh88  Tb1?X R ,$D 0 gOtros ejemplos: 2hh88$  Nr1?,$D 0 r (3 2 5)3, 2  hh88#  T{1? ,$D 0 kPuede hacerse de dos modos: 2hh88a  TL}1?h lO ,$ 0 QLa potencia de un producto es igual al producto de las potencias de los factores.R 2Qhh88  To?s >_ ,$D 0  T1?-  ,$D 0 8(b) (5 ( 4))3 = 53 ( 4)3X 2   hh88.  T 1?<,$D 0 v&la base de la potencia es un producto.' 2'hh881  T1? ,$ 0 yes la potencia de un producto" 2 hh88z  z   z,$D 0B  TDo?F   BsCDE Fo?s@, z  Z1?% S,$D 0 _Modo 1hh88P  T;1?+`,$D  0 >Efectuando antes el producto de la base y despus la potencia: ? 2>hh880  T(1?p W,$  0 x= 303 8 2  hh88  Z1?% V,$D  0 _Modo 2hh88K  T$1?T$\,$D  0 9Repitiendo la base tantas veces como indica el exponente: : 29hh88$  N 1?p%W,$D  0 r (3 2 5)3, 2  hh88   T 1?u ,$D 0 X= (3 2 5) (3 2 5) (3 2 5) = (3 3 3) (2 2 2) (5 5 5) =bY 2    *-hh88$ ! N1?sC4Z ,$D 0 r (3 2 5)3, 2  hh88Q " N41?+   ,$D 0  32 22 52X 2   hh88 # T1?M Fq4 ,$D 0 VLuego, 2hh88z 6   $ 6   ,$D 0, % N<1?6  ,$ 0 r (3 2 5)3, 2  hh88& & N(1?`8   = 32 22 52X 2   hh88z N p%3  ' pN %3 ,$D 0 ( T+1?p%W V27.000 2hh88B ) ZD33o?N CB * ZD33o?Z3 3 + T<1? ,$D 0 { = 42 828 2  hh88. , TPG1? a,$D 0 v= ( 20)3, 2 hh88 - TO1? w,$D 0 3(c) (2+3)3 = 53 = 125, pero 23 + 33 = 8 + 27 = 35 n4 2     hh88z   N .  N,$D 0c2 /  `RdԔ?  #Ojo! Es falso que (2+3)3 = 23 + 33n$hh88 0  B CDE Fo?1  @ (NM 1 Tr1?2 @,$ 0 (a) (4 8)2 = 322 = 1024B 2   hh88H  0޽h ? ̙33+ % d+\+.1 *(   j"  BG 1?`|  Zgֳgֳ1?| @ hh88d  <1?P  Tgֳgֳ~?  iPotencias y raz cuadrada hh88  T gֳgֳ3? $  S4 hh88^  61?X  0?)  T*1?:,$D 0 qPotencia de un cociente (2hh88  T33o?N ,$D0 d IMAGEN FINAL     !  T`71?,$ 0 iEn la expresin  2hh88  Nh@̙1? -Q ,$D 0 gOtros ejemplos: 2hh88!  NhP1?H,$D 0 o (32 : 8)3, 2 hh88#  TlY1?u \,$D 0 kPuede hacerse de dos modos: 2hh88z  T[1? QR ,$ 0 jLa potencia de un cociente es igual al cociente de la potencia del dividendo y de la potencia del divisor.k 2jhh88  To? -Y ,$D 0r  Te1?) E ,$D 0 >(b) [( 15) : 3)3 = ( 5)3 =  125B 2  hh88.  Tw1?^w,$D 0 v&la base de la potencia es un cociente.' 2'hh881  T,y1?{ ,$ 0 yes la potencia de un cociente" 2 hh88z  z   { h,$D 0B   TDo?F    BsCDE Fo?s@, z  T̂1?V% ,$D 0 _Modo 1hh88R  T1?V+*,$D  0 @Efectuando primero el cociente de la base y despus la potencia: A 2@hh88/  TD1?:Y!,$  0 w= 43 8 2  hh88  Tl1?Y%  ,$D  0 _Modo 2hh88K  Tx1?R0&,$D  0 9Repitiendo la base tantas veces como indica el exponente: : 29hh88!  Nt1?:%!,$D  0 o (32 : 8)3, 2 hh88!  Nt1?jCQ ,$D 0 o (32 : 8)3, 2 hh88 ! T1?  ,$D 0 VLuego, 2hh88X " N81?  ,$D 0 (32 : 8)3 = 323 : 83X 2   hh88 # TP1?@,$D 0 .(c) (32  8)3 = 243 = 13824, pero 323  83 = 32768  512 = 32256 nD 2     hh88J $ TL1?  ,$ 0 (a) (6 : 2)4 = 34 = 81B 2   hh88 %  c $A ?? 8 $D 0z L  &  : ,$D 0 '  T1? L 3 R64 2hh88B ( ZD33o? B )  ZD33o?kh *  c $A ??'  z [   +  t [  ,$D 0h ,  c $A ??c    -  T1?[ {  Z O tambin: 2 hh88z N jm .   N j[,$D 0h /  c $A ??, jm  0  T1?N : S ! Z O tambin: 2 hh88 1 # l PPd1? ,$D 0 ROjo! Es falso que (32  8)3 = 323  83 X*   hh88H  0޽h ? ̙333 % S3K325$2( Tn0  $j" $ BG 1?`| $ Zgֳgֳ1?| @ hh88d $ <1?P $ TPgֳgֳ~?  iPotencias y raz cuadrada hh88 $ Tgֳgֳ3? $  S5 hh88^  $ 61?X  $ 0?8  $ T41?:,$D 0 &Producto de potencias de la misma base '(2&hh88  $ T3o?N ,$D!0 d IMAGEN FINAL     + $ T1?,$ 0 sLos factores del producto  2hh88 $ N1? lH ,$D 0 a Ejemplos: 2 hh88P $ N1?RC ,$D 0  42 45 43X 2   hh88# $ Td1? ,$D 0 kPuede hacerse de dos modos: 2hh88 $ T1? 3Y ,$ 0 El producto de potencias de la misma base es igual a una potencia con la misma base, y de exponente la suma de los exponentes de los factores.4 2&ehh88 $ To? 3 ,$D 0 $ TL#1? l ,$D 0 x2. En forma de potencia, la expresin: (a) 9 ( 3)3 ( 3)\= 2& hh88/ $ T1?j ,$D 0 w'son potencias que tienen la misma base.( 2(hh88 $ Z.1?% S,$D 0 _Modo 1hh88. $ T71?> `,$D  0 vDirectamente, multiplicando:  2hh880 $ T`G1?Whk,$  0 x= 16 1024 64 = 1048576 " 2 hh88 $ ZI1?% c,$D  0 _Modo 2hh88L $ TR1?Bi,$D  0 :Escribiendo cada potencia como producto y agrupar despus: ; 2:hh88F $ N\1? yk,$D  0  42 45 43N 2   hh88J $ T0o1?Ui,$D 0 ,= (4 4) (4 4 4 4 4) (4 4 4) =,- 2   hh88F $ N@z1?C4g,$D 0  42 45 43N 2   hh881 $ NH1?n,$D 0  42+5+3 = 4108 2  hh88 $ T|1?Fq ,$D 0 VLuego, 2hh88q  $ N|1? ,$D 0 42 45 43 = 42+5+3 n 2    hh88 !$ T|1? lnw ,$ 0 `1. ( 2)4 ( 2) ( 2)2 = ( 2)4+1+2 = ( 2)7 =  128, utilizando la propiedad vista.~U 2    (hh88B "$ ZDPPo?  ,$D 04 #$ T81?R N,$D 0 |,Es un producto de potencias de la misma base- 2-hh88 $$ T1?q ,$D 0 e2, 5 y 3 factores 2hh882z * V  %$ 7c ,$D 0B &$ TDPPo?N N B '$ ZDPP1?sN V B ($ ZDPP1?* V 2z r < 9C  )$ Ir 9P ,$D 0B *$ TDPPo?r W W B +$ ZDPP1?] W 9C B ,$ ZDPP1?9< 91 2z  3 @:  -$ @ @G ,$D 0B .$ TDPPo? W W B /$ ZDPP1?W 7: B 0$ ZDPP1?3 @: v2 1$  f(yd1?  ,$D 0 & 2 = ( 2)1 o 61 = 6L  hh88 2$ T1?@ lc,$D 0 *Tambin es igual a: 16 ( 2) 4 =  128, haciendo los productos de las potencias. X 2WChh88 3$ T1? t,$D 0 > = ( 3)2 ( 3)3 ( 3) = ( 3)6p 2hh88h 4$ T1?,$ 0 6Igualmente: (b) 16 ( 2)3 @ 2   hh88 5$ T`1?o ,$D  0 0= ( 2)4 ( 2)3 = ( 2)7 b 2   hh88H $ 0޽h ? ̙33z* % **),()( P (j" ( BG 1?`| ( Zgֳgֳ1?| @ hh88d ( <1?P ( Tgֳgֳ~?  iPotencias y raz cuadrada hh88 ( Tgֳgֳ3? $  S6 hh88^  ( 61?X  ( 0?8  ( T1?:,$D 0 &Cociente de potencias de la misma base '(2&hh88  ( T3o?N ,$D0 d IMAGEN FINAL     / ( T$1? ,? ,$ 0 wEl dividendo y el divisor de   2hh88 ( N,̙1?L -;,$D 0 b Ejercicio: 2 hh885 ( N1?  ,$D 0 65 : 63B 2  hh88# ( T1? ,$D 0 kPuede hacerse de dos modos: 2hh88 ( T1?# Q ,$ 0 El cociente de dos potencias de la misma base es una potencia con la misma base, y con exponente la diferencia entre los exponentes del dividendo y del divisor.4 2*shh88 ( To?7 $ ,$D 0& ( Tl1?  ,$D 0 nson potencias de la misma base 2hh88 ( TT1?% ,$D 0 _Modo 1hh888 ( T1?+p ,$D 0 &Calculando las potencias y dividiendo: ' 2&hh88 ( T"1?% ,$D  0 _Modo 2hh88> ( TT-1?,$D  0 ,Desarrollando las potencias y simplificando: - 2,hh88+ ( N61?(,$D  0 y65 : 638 2  hh88 ( T)1?O 6,$ 0 .(a) 27 : 24 = 27 4 = 23d 2    hh88R ( 3 r<GHd1? >E,$D 0 |,Es un cociente de potencias de la misma base--hh88 ( c $A ??JA 8 $D 0 ( c $A ??{9 . 8 $D  0 ( TԔ?7,$D 0V ( NZ1?,$D 0 65 : 63 = 65 3N 2   hh88B  ( TDPP1?>|,$D 0B !( TDPP1?,$D 0 "( N4S1?  ,$D 0 aCaso:" 2hh88K #( Tn1?/   ,$D 0 El cociente 54 : 54 = 1B 2   hh88 $( T{1?  ,$D 0 fPero si aplicamos la propiedad 54 : 54 = 54 4 = 50n4 2!    hh88~2 %( Tpt1?   ,$D 0 BSe admite que: 50 = 1; ( 7)0 = 1J"   hh88 &( Tԕ1?a H,$D 0 *Escribe en forma de potencia: (a) 27 : 24 (b) ( 5)6 : ( 5)3 nB 2$     hh88 '( T1?X?,$D 0 H(b) ( 5)6 : ( 5)3 = ( 5)6-3 = ( 5)3 n% 2    hh88z  B   (( B  ,$D 02 )( TPPo? B 2 *( TPPo?.   +(  BC-DE FPPo?-@   ,( T33o?- -<,$D 0H ( 0޽h ?( ̙33( % *("(#&,'( N  ,j" , BG 1?`| , Zdtgֳgֳ1?| @ hh88d , <1?P , Tgֳgֳ~?  iPotencias y raz cuadrada hh88 , Tgֳgֳ3? $  S7 hh88^  , 61?X  , 0?*  , T1?:,$D 0 rPotencia de una potencia (2hh88  , T3o?N ,$D0 d IMAGEN FINAL      , T1?,$ 0 ALa expresin (52)4 es una potencia cuya base es otra potencia. LB 2  .Ahh88 , N,1?( lH ,$D 0 b Ejercicios 2 hh88# , T1? ,$D 0 kPuede hacerse de dos modos: 2hh88 , T1? 9 ,$ 0 qLa potencia de una potencia es igual a otra potencia con la misma base, y de exponente el producto de exponentes.4r 2Vhh88 , To? ,$D 0 , Z1?% S,$D 0 _Modo 1hh88D , T`1?>`,$D 0 2Directamente, haciendo la potencia de la potencia: 3 22hh88 , Z1?% ,$D  0 _Modo 2hh88K , T81?B,$D  0 9Escribiendo como producto de potencias y agrupar despus: : 29hh88Y , T1?,$D  0 1(52)4 = 52 52 52 52 = 52+2+2+2 = 52 4 = 5862 2PPPPPPPP       PPPP hh88S , No?t,$D  0 (52)4 = 52 4 X 2   hh88| , T$1? DF ,$ 0 *1. Calcula: [( 2)4]2` 2PPPP  hh88@ , T11?,$D 0 "Se llama potencia de una potencia ,# 2 hh88$ ,  BCDE FPPo?@g,$D 0l , T\>1?`q,$D 0 (52)4 = (25)4 = 390625d 2     hh88 , T33Ԕ? k,$D  0B , NDo?  ,$D 0 , TL1? 6 ,$D 0 >[( 2)4]2 = ( 2)42 = ( 2)8 = 64n 2    hh88}  , TZ1? DF ,$ 0 2. Calcula: [(35)4]2v 2PPPP    hh88B !, NDo?  ,$D 0 ", Thi1? A ,$D 0 [(35)4]2 = 3542 = 340 2     hh88 #, c $aGHgId1?  Li ,$D 0 *340 es un nmero enorme: tiene 20 cifras.8+ ' hh88 $, T1?D,$ 0 .3. Calcula: {[( 1)3]9}7v 2PPPP   hh88B %, NDo?,$D 0 &, T1?#  ,$D 0 L{[( 1)3]9}7 = ( 1)397 = ( 1)189 =  1' 2     hh88H , 0޽h ?#, ̙33 %  0( $ 0j" 0 BG 1?`| 0 Zgֳgֳ1?| @ hh88d 0 <1?P 0 Tgֳgֳ~?  iPotencias y raz cuadrada hh88 0 Tgֳgֳ3? $  S8 hh88^  0 61?X  0 0?%  0 TP1?:,$D 0 mCuadrados perfectos (2hh88  0 T3o?N ,$D0 d IMAGEN FINAL      0 C fANC:\MyFiles\Mis documentos\catrados.jpg,$D 0. 0 T|1? +,$D0 v$Cuadrado de lado 1: 1 ficha cuadrada%(2%hh880 0 T1?+5 ,$ 0 x&Cuadrado de lado 2: 4 fichas cuadradas'(2'hh88& 0 T1?4 ,$ 0 nCuadrado de lado 3: 9 fichas(2hh88' 0 TH 1?( 4 ,$  0 oCuadrado de lado 4: 16 fichas(2hh88' 0 T1? 4 " ,$  0 oCuadrado de lado 5: 25 fichas(2hh88$ 0 T1? ,$D  0 l12 = 1, 2 hh88$ 0 T*1?P ?,$D 0 l22 = 4, 2 hh88$ 0 T,41?1 ,$D 0 l32 = 9, 2 hh88% 0 T<>1?\ K ,$D 0 m42 = 16, 2 hh88% 0 TG1? ,$D 0 m52 = 25, 2 hh88 0 T$Jo?},$D 0 A los nmeros: 1, 4, 9, 16, 25, 36, & se les llama cuadrados perfectos8P 2hh88 0 TTo? ,$D 0 dLos cuadrados perfectos se obtiene elevando al cuadrado los nmeros naturales: 1, 2, 3, 4, 5, 6, ...8e 2Mhh88 0 TD_PPo?6 ,$D 0 w100, 144 y 10000 son cuadrados perfectos, pues: 100 = 102, 144 = 122, 10000 = 1002Zx 2]     hh88B 0@ NDPPԔ?,$D 0B 0@ NDPPԔ?,$D 0B 0@ NDPPԔ?qq,$D 0B 0@ NDPPԔ?  ,$D  0B  0@ NDPPԔ?t )t ,$D  0H 0 0޽h ? ̙33 %  4( Yb 4j" 4 BG 1?`| 4 Zgֳgֳ1?| @ hh88d 4 <1?P 4 T@gֳgֳ~?  iPotencias y raz cuadrada hh88 4 Tgֳgֳ3? $  S8 hh88^  4 61?X  4 0?%  4 T$&1?:,$D 0 mCuadrados perfectos (2hh88  4 T13o?N ,$D0 d IMAGEN FINAL      4 C fANC:\MyFiles\Mis documentos\catrados.jpg,$D 0. 4 T <1? +,$D0 v$Cuadrado de lado 1: 1 ficha cuadrada%(2%hh880 4 T=1?+5 ,$ 0 x&Cuadrado de lado 2: 4 fichas cuadradas'(2'hh88& 4 ThF1?4 ,$ 0 nCuadrado de lado 3: 9 fichas(2hh88' 4 T`O1?( 4 ,$  0 oCuadrado de lado 4: 16 fichas(2hh88' 4 TW1? 4 " ,$  0 oCuadrado de lado 5: 25 fichas(2hh88$ 4 T_1? ,$D  0 l12 = 1, 2 hh88$ 4 T41?P ?,$D 0 l22 = 4, 2 hh88$ 4 Ty1?1 ,$D 0 l32 = 9, 2 hh88% 4 Tx1?\ K ,$D 0 m42 = 16, 2 hh88% 4 T1? ,$D 0 m52 = 25, 2 hh88 4 TPo?},$D 0 A los nmeros: 1, 4, 9, 16, 25, 36, & se les llama cuadrados perfectos8P 2hh88 4 T4o? ,$D 0 dLos cuadrados perfectos se obtiene elevando al cuadrado los nmeros naturales: 1, 2, 3, 4, 5, 6, ...8e 2Mhh88 4 TPPo?6 ,$D 0 w100, 144 y 10000 son cuadrados perfectos, pues: 100 = 102, 144 = 122, 10000 = 1002Zx 2]     hh88B 4@ NDPPԔ?,$D 0B 4@ NDPPԔ?,$D 0B 4@ NDPPԔ?qq,$D 0B 4@ NDPPԔ?  ,$D  0B  4@ NDPPԔ?t )t ,$D  0H 4 0޽h ? ̙33P %  8|( ^P 8j" 8 BG 1?`| 8 Zxagֳgֳ1?| @ hh88d 8 <1?P 8 Tggֳgֳ~?  iPotencias y raz cuadrada hh88 8 Ttvgֳgֳ3? $  S9 hh88^  8 61?X  8 0?&  8 T1?:,$D 0 nRaz cuadrada exacta (2hh88  8 T3o?EM,$D0 d IMAGEN FINAL     D 8 To?"!,$D 0 Sabemos que los nmeros: 1, 4, 9, 16, 25, 36, & son los cuadrados perfectos de los nmeros naturales 1, 2, 3, 4, 5, 6, ...N 2 7hh88\ 8 T33o?(g,$D 0 Tambin se dice que 1, 2, 3, 4, 5, 6, & son la raz cuadrada de los nmeros: 1, 4, 9, 16, 25, 36, & respectivamente.B 25 S)hh88 8 T`1?xa?_,$D 0 _Se escribe as: 2hh88 8 s *A ?PP?N8 $D 0 8 s *A ?PP?N8 $D 0 8 s *A  ?PP?{ U8  $D 0 8 s *A  ?PP?| U8  $D 0 8 s *A  ?PP?{-3T8  $D  0r 8 T1?  ,$D  0 ^Raz cuadrada exacta de nmero es otro nmero que elevado al cuadrado es igual al nmero dado."_ 2Khh88 8 To?  ,$D  0x2 8  fH21?TB ,$D  0 @La raz cuadrada es la operacin opuesta de elevar al cuadrado4Ahh88  8 N1?N x5 ,$D  0 Y Ejemplos: 2 hh88/z ) {   8 ) {  ,$D 0/ 8 T1?) /   #1. Como 100 = 102, se cumple que F$ 2PP hh88n 8 s *A  ?PP? 0 {   z  .  8  . ,$D 0n 8 s *A  ?PP?q .    8 T1?   W2.PPhh88  8 TD1? ,$D 0 83. Ten en cuenta: Como 36 = 62 = ( 6)2, 6 y  6 son races cuadradas de 36. ^Q 2PP   *hh88H 8 0޽h ? ̙33P %  <|( ^P <j" < BG 1?`| < ZXgֳgֳ1?| @ hh88d < <1?P < Tgֳgֳ~?  iPotencias y raz cuadrada hh88 < T\gֳgֳ3? $  S9 hh88^  < 61?X  < 0?&  < T1?:,$D 0 nRaz cuadrada exacta (2hh88  < TP3o?EM,$D0 d IMAGEN FINAL     D < To?"!,$D 0 Sabemos que los nmeros: 1, 4, 9, 16, 25, 36, & son los cuadrados perfectos de los nmeros naturales 1, 2, 3, 4, 5, 6, ...N 2 7hh88\ < T33o?(g,$D 0 Tambin se dice que 1, 2, 3, 4, 5, 6, & son la raz cuadrada de los nmeros: 1, 4, 9, 16, 25, 36, & respectivamente.B 25 S)hh88 < T 1?xa?_,$D 0 _Se escribe as: 2hh88 < s *A ?PP?N8 $D 0 < s *A ?PP?N8 $D 0 < s *A ?PP?{ U8 $D 0 < s *A ?PP?| U8 $D 0 < s *A ?PP?{-3T8 $D  0r < T"1?  ,$D  0 ^Raz cuadrada exacta de nmero es otro nmero que elevado al cuadrado es igual al nmero dado."_ 2Khh88 < To?  ,$D  0x2 <  f$21?TB ,$D  0 @La raz cuadrada es la operacin opuesta de elevar al cuadrado4Ahh88  < Nh81?N x5 ,$D  0 Y Ejemplos: 2 hh88/z ) {   < ) {  ,$D 0/ < TA1?) /   #1. Como 100 = 102, se cumple que F$ 2PP hh88n < s *A ?PP? 0 {  z  .  <  . ,$D 0n < s *A ?PP?q .   < T<=1?   W2.PPhh88  < TL1? ,$D 0 83. Ten en cuenta: Como 36 = 62 = ( 6)2, 6 y  6 son races cuadradas de 36. ^Q 2PP   *hh88H < 0޽h ? ̙33P0 % //8;@|/( @P @j" @ BG 1?`| @ Z䶅gֳgֳ1?| @ hh88d @ <1?P @ T˅gֳgֳ~?  iPotencias y raz cuadrada hh88 @ T0ͅgֳgֳ3? $  T11 hh88^  @ 61?X  @ 0?D  @ T΅1?:,$D 0 2Clculo de la raz cuadrada por aproximaciones (I) 3(22hh88  @ T`3o?EM,$D"0 d IMAGEN FINAL      @ N331?,$D 0 bPaso 1: 2hh88v @ T1?, ,$D 0 DDeterminar el nmero de cifras de la raz cuadrada del nmero dado. &E 2CPPDhh88 @ T1? _Y ,$D 0 aAs, por ejemplo: 2hh88 @ s *A ?PP?zF8 $D 0 @ T1?mT,$ 0 XObserva: 2 hh88 @ s *A ?PP?t N8 $D 0 @ s *A ?PP?t` N8 $D 0 @ s *A ?PP?tN8 $D 0B @ NDPPԔ?<RU,$D  0B @ NDPPԔ?< ,$D  0B @ NDPPԔ?<VY,$D  0B @ NDPPԔ?<x{,$D 0 @ T1?V,$  0 g1 cifra& 233hh88  @ Tl$1?t ,$  0 h2 cifras& 233hh88  @ T 1?],$ 0 h3 cifras& 233hh88 @ T)1?m,$ 0 X4 cifras 2 hh88Y @  fp7d1? _ ,$D 0 1 y 100 tendr 1 cifra>PP 33hh88d @ # lCd1?c _ ,$D 0 100 y 10000 tendr 2 cifras> PP 33hh88b  @  fxUd1?Yd ,$D 0  10000 y 1000000 tendr 3 cifras>!PP 33hh88Z2 !@ TX1?7v ,$D 0 8La raz cuadrada de cualquier nmero comprendido entre:092PPhh88z Ba "@ Ba,$D 0B #@ ZDo?BB $@B ZDo?Baz B  %@ B ,$D 0B &@ ZDo?B B '@ ZDo? K z  K7 (@ K 7,$D 0B )@ ZDo? KB *@ ZDo?]T7z   +@   ,$D 0 ,@ s *A ?PP?  8 $D 0 -@ Tf1?  ^tendr 1 cifra 2hh88z  S #:  .@ S #: ,$D 0 /@ s *A ?PP? Y I 3 8 $D 0 0@ T$\1?; S #:  _tendr 2 cifras 2hh88z I "  1@  I" ,$D 0 2@ s *A ?PP?I N 8 $D  0 3@ T~1?: "  _tendr 3 cifras 2hh88z   q  4@  q ,$D 0 5@ s *A ?PP?  8 $D 0 6@ T܇1?  q  _tendr 2 cifras 2hh88 7@ T\33o?  ,$D 0 _De otra manera: 2hh88 8@ T1? ,$D  0 IPara averiguar el nmero de cifras de la raz cuadrada de un nmero, basta con formar grupos de dos cifras, empezando por la derecha (el ltimo grupo puede estar formado por una sola cifra). P 24 5PP:hh88g 9@ T1?C,$! 0 CLa raz cuadrada tendr tantas cifras como grupos se hayan formado.2D 22PPhh88 :@ TlPP1? ,$ 0 eentre& 2PPhh88 ;@ T(PP1?,$ 0 eentre& 2PPhh88H @ 0޽h ? ̙33:1 % 0068Df0( R Dj" D BG 1?`| D Z@wgֳgֳ1?| @ hh88d D <1?P D Twgֳgֳ~?  iPotencias y raz cuadrada hh88 D Twgֳgֳ3? $  T12 hh88 D Twgֳgֳ?$  q!Nmeros 2001 - Matemticas 1 ESO"" hh88^  D 61?X  D 0?E  D Tw1?:,$D 0 3Clculo de la raz cuadrada por aproximaciones (II) 4(23hh88  D Tw3o?EM,$D 0 d IMAGEN FINAL      D Nw331?,$D 0 bPaso 2: 2hh88w D Tw1?, ,$D 0 EBuscar dos cuadrados perfectos entre los cuales est el nmero dado. &F 2DPPEhh88 D NHw1?mT,$D 0 \ Por ejemplo: 2 hh88 D s *A ?PP?hB8 $D 0: D T1?b &6,$D 0 2Tendr 3 cifras: ser un nmero entre 100 y 1.000.3 23hh88 D TH o? | ,$D 0 ] Otro ejemplo: 2hh88 D Tp1?O #,$D 0 .Como 1002 = 10.000 < 12.824 < 40.000 = 2002/ 233PPPP!PPPPPPhh88#z H   D  H ,$D 0 D s *A ?PP?H  8 $D 0 D T@1?   k(tendr 2 cifras)  2hh88 D s *A ?PP?B 8 $D  0a D T0(1?.l,$D  0 Y Para determinar la cifra de las decenas calculamos los cuadrados de 110, 120, 130, etc.Z 2Zhh88 D T\11?U,$D  0 ?Como 1102 = 12.100 y 1202 = 14.400, 12.100 < 12.834 < 14.400@ 233PPPPPPPPPP#PPhh88 D s *A  ?PP??8  $D 0b D T41?l,$D 0 Z Para determinar la cifra de las unidades calculamos los cuadrados de 111, 112, 113, etc.[ 2[hh88P D TxI1?P ,$D 0 lComo: 1112 = 12.321 < 12.834, 1122 = 12.544 < 12.834, 1132 = 12.769 < 12.834, 1142 = 12.996 > 12.834m 233PPPPPPPPPPPPPPPPPPPPhh88 D 0A !?33o?W 8 !$D 0z =~ e  D  = ,$D 0  D TXM1?=~ pe  WLuego,  2hh88 !D s *A "?PP?L _ 8 "$D  0v "D Te1?  ,$ 0 X(con resto 55, pues 12.824  1132 = 55). ,- 2!  hh88B #D ZDԔ?X ,$D 0j $D To1?  ,$ 0  Probamos con 402, 502, 602, etc.X! 2   hh88v %D T1? ,$ 0  402 = 1600 502 = 2500 602 = 3600d! 2      hh88Tz m   &D  m ,$D 0( 'D TX1?m  ,$D 0 hCalcula por aproximacin 2hh88 (D s *A #?PP? ~ 8 #$D 08z    )D   ,$D 0B *D ZDo? $ B +D ZDo?$ $ B ,D ZDo?$  z = s -D  =s,$D 0 .D T01?= Cn WLuego,  2hh88 /D s *A $?PP? s8 $$D 0pz 4S8 0D S48,$D 0D 1D T1?4b 6 hHaciendo los cuadrados de 51, 52, & , se observa que:5 25hh88 2D s *A %?PP? S88 %$D 0 3D To? O*,$D 0B 4D ZDԔ?8 ,$D  0B 5D ZDԔ?c'c,$D  0B 6D ZDԔ?W WVW ,$D 0  7D TT1?  ,$D 0 T3456 2hh88 8D N1?# -7 ,$D 0H D 0޽h ? ̙33X % p!H( YUa Hj" H BG 1?`| H Z wgֳgֳ1?| @ hh88d H <1?P H Tvgֳgֳ~?  iPotencias y raz cuadrada hh88 H Twgֳgֳ3? $  T13 hh88^  H 61?X  H 0??  H T/w1?:,$D 0 -Regla para el clculo de la raz cuadrada (I) .(2-hh88  H T:w3o?EM,$D0 d IMAGEN FINAL      H Tx>w1?>=,$D 0 La regla tradicional para el clculo de la raz entera de un nmero requiere una organizacin especfica que indicamos a continuacin.& 2PPhh887 H T 2>hh88 H Tbw1? _ ,$ 0 3. Esta regla tiene pasos parecidos a los empleados en la divisin; tambin se restar y se bajarn cifras, pero en este caso por grupos de dos 2hh88Y H Tlw1?$ : e,$ 0 Q4. El ltimo paso consistir en la comprobacin: en la prueba de la radicacin: R 2Rhh88B H TD33o?VV,$D  0B H TD33o?V[V,$D 0B H TD33o?V V,$D 0 H s *A! (?PP?c d= 8 ($D  0B H TDo?Yzz ,$D  0B H TDo?3 z3 ,$D  0" H Tvw1?Yk ,$D 0 jLugar para la razhh884 H ZTw1?{ Y ,$D 0 vEspacio para pruebas y tanteoshh88! H Tw1?s 1 ,$D 0 iEspacio para operarhh88 H Tw1? : ,$D 0 ]restohh88B  H ZD>?Y . Y,$D 06 !H TwPP1? ,$D 0 ~118527 = (raz)2 + resto, 2  hh88H H 0޽h ? ̙337 % #77`58L6( T Lj" L BG 1?`| L Zȑugֳgֳ1?| @ hh88d L <1?P L Tugֳgֳ~?  iPotencias y raz cuadrada hh88 L Tugֳgֳ3? $  T14 hh88^  L 61?X  L 0?@  L Tu1?:,$D 0 .Regla para el clculo de la raz cuadrada (II) /(2.hh88  L Tdu3o?EM,$D(0 d IMAGEN FINAL     Fz 3" L 3",$D 0 L TTu1?;",$ 0 Z Calculemos 2 hh88 L s *A )?PP?3 8 )$D 0~ L Tu1?rz,$D 0 H1. Se calcula la raz cuadrada del primer grupo de cifras: de 11. Es 3DI 233DPPPPhh88U L Thu1?NrV,$ 0 =2. Se hace el cuadrado de 3 y se resta al primer grupo: a 11&> 233;hh88E L T u1? ,$& 0 11. Se hace la prueba:< 233hh88z  Y  L >,$D 0 L s *A! *?PP? cd= 8 *$D  0B L TDo?zYz ,$D  0B L TDo?z3 3 ,$D  0A L TuPP1?t [,$D' 0 # 3442 + 191 = 118336 + 191 = 118527,$ 2 hh88B L Tv1?cr,$  0 *3. Se baja el segundo grupo de cifras: 85&+ 233(hh88X L Tv1?; r ,$ 0 29. Se resta 2927  27364 23333hh88 L Tv1?Cs ,$D  0 B4. Se toma el doble de 3 que es 6: a su izquierda se coloca otro nmero (6d), de modo que (6dd), d un nmero lo ms prximo a 285, sin superarlot 233PP2PPPP6hh88A L T@(v1?r. ,$ 0 )7. Se baja el tercer grupo de cifras: 27&* 233'hh88F L T<*v1?r,$ 0 .5. Se resta 285  256.& 233hh88& L T2v1?| ,$D 0 nEse nmero es 4: 64 4 = 256 2hh88x L TtCv1? } ,$D 0 66. El nmero d (4) se coloca a la derecha del 3: 34P7 233PP PPhh88x  L TNv1? }W ,$D 0 88. Se toma el doble de 34, 68, y se procede como en 4N9 23333233hh88u !L TYv1? z ,$D 0 =Ese nuevo d vale tambin 4. Se multiplica: 684 4 = 2736.F> 2 PPPP"hh88u "L Tdv1?r ,$D! 0 510. La cifra 4 se coloca a la derecha de 34: 3 4 4N6 233 PP PPhh88I #L Tnv1? r1 ,$  0 'El nmero 191 es el resto de la raz.0( 2 hh88 $L TLqv1?  ,$# 0 [ Por tanto,  2 hh88 %L s *A" +?PP? X 8 +$D$ 0  &L T\xv1?Y  ,$D 0 U3PPhh88 'L T v1?L ,$ 0 V27hh88 (L Tv1?!8 ,$D 0 X 9hh88B )L TD1?" ,$D 0  *L Tpv1?Cm ,$D  0 U2hh88 +L Tܚv1??i q,$D  0 X2 85hh88  ,L Tv1?YC J ,$D 0 U4PPhh88 -L TLv1?B  ,$D  0 a6&PPhh88 .L T(v1?  ,$ 0 b68&PPhh88@ /L Tv1?Q  ,$D 0  64 4 = 256B PP PPhh88 0L Tyv1?W ,$D 0 ^  2 56hh88B 1L TD1?+U ,$D 0 2L Tv1?_ ,$D 0 V29hh88B 3L Tv1? ,$D 0 684 4 = 2736BPP PPhh88. 4L Zv1?l : ,$ 0 p  27 36*PPhh88B 5L TD1?8 Xg 8 ,$D 0' 6L ZHv1?R  ,$ 0 i 191*PPhh88 7L TPP1?e  ,$D% 0  8L T w1?^ ,$D" 0 U4PPhh88H L 0޽h ? ̙338 % w8o8PHKT8(  Tj" T BG 1?`| T Zآrgֳgֳ1?| @ hh88d T <1?P T Trgֳgֳ~?  iPotencias y raz cuadrada hh88 T T$rgֳgֳ3? $  T16 hh88^  T 61?X  T 0?)  T Tr1?7,$D 0 qResolucin de problemas (2hh88  T T8r3o?3/,$D0 d IMAGEN FINAL      T Nr1? \,$D 0 mTantear para comprender mejor 2hh88& T  `rff1?f,$D 0 bPrimero: 2hh88  T T|r1?mW,$D 0 SProblema: Se colocan fichas en filas y en columnas de modo que formen el mayor cuadrado posible. Quedan sin colocar 43 fichas. Si se tuviera 22 fichas ms se podra formar un cuadrado sin que sobrara ninguna ficha. Cuntas fichas hay?. 2 hh88 T N\r1?  ,$D  0 _Hacer un dibujo 2hh88& T  `uff1?  ,$D  0 bSegundo: 2hh88 T N\r1?  ,$D 0 ] Comprobacin. 2hh88& T  `uff1? ,$D 0 bTercero: 2hh88 T Tu1?6\,$ 0 CSi a 1067 se le suman 22: 1067 + 22 = 1089, que es igual a 332. 6D 2? Chh88 T T1?PN,$D 0U T T %u1?,$D  0 5Luego no puede haber 827. El nmero 28 no es vlido..6 2$hh88 T TL.u1?i,$D 0 ASi ese nmero fuese 28, se tendra: 282 + 43 = 784 + 43 = 827. :B 2 Ahh88_ T N&u1??,$D 0 ]Observamos que el nmero de fichas debe ser un cuadrado perfecto ms 43 ( fichas sobrantes). ^ 2^hh88m T TAu1?  F ,$D 0 eCon las fichas que sobran y faltan (43 + 22 = 65), completaramos un cuadrado de lado 1 unidad mayor.f 2fhh88 T TLQu1?y,$D 0 tSumando a ese nmero 22 (las fichas que faltan) deber dar otro cuadrado perfecto. Pero, 827 + 22 = 849 no lo es. u 2uthh88 T  fvd @1?M a& ,$D  0 z k$ h  T  kh ,$D  0~2 T N1?k) X ~2 T N1?) X ~2  T N1?) ?X ~2 !T N1?~) X ~2 "T N1?) X ~2 #T N1?G) vX ~2 $T N1?* Y ~2 %T N1?$ S ~2 &T N1?$$ SS ~2 'T N1?$ S ~2 (T N1?$ /S ~2 )T N1?8$ gS ~2 *T N1?$ S ~2 +T N1?[% T 2 ,T TL1?9\ h 2 -T TL1?9 h 2 .T TL1?9 h 2 /T TL1?9 h z 9 i  0T  9i ,$D 0T { R  1T# 9 i ~2 2T N1?{  ~2 3T N1?{  ~2 4T N1?c{  ~2 5T N1?{  ~2 6T N1?#{ R ~2 7T N1?{  ~2 8T N1?#| R T { R  9T# 9Q i ~2 :T N1?{  ~2 ;T N1?{  ~2 T N1?#{ R ~2 ?T N1?{  ~2 @T N1?#| R + AT T\u1?E  ,$ 0 s Sobran 430 2hh88+ BT Tnu1?  ,$ 0 s Faltan 220 2hh88h CT T,iu1?  ,$D 0 `Luego 64, que es 65  1, es el doble del lado. 1 21hh88B DT ZD)?V **? ,$D 0B ET  `ZD)? 7  ,$D 0 FT T1? H9 ,$D 0' GT Tyu1? _ c ,$D 0 o(Quitamos 1 por que se repite.) 2 hh88B HT ZDo?/  ,$D 0 IT TPu1?, U ,$D 0 qEl lado valdr la mitad de 64: 32. 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