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Zum Start: whle eine Geschwindigkeit mit Mausklick(2  3    ^ Z?G_ jJ?"6?@`NNN?N  #  _ 0ķ P  NAnhalteweg in Meter(2  ` s * ` } VBremsweg-Tacho, 2  tL    *# P  2 + yd6___}QRx}S" ?]  ` , 0]MMM___  - xBoC&DEFo&@S" /   ^ a 6o F  b 0\ F ,$ 0 ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^ c 6o : \ d 0DǍ : ,$ 0 ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8  e 0 Y @"U 0U 0H  0޽h ? 3399___PPT10g9.+*D#8' = @B D7' = @BA?%,( < +O%,( < +D7' =%(%(D' =%(D[' =4@BB BB%()))D' =1:Bvisible*o3>+B#style.visibility<*Y%(D' =-g6B fade*<3<*YD' =%(DY' =4@BB BB%()))D' =-g6B fade*<3<*YD' =1:Bhidden*o3>+B#style.visibility<*Y%(D$' =%(D' =4@BBBB@HB%(dD' =1:Bvisible*o3>+B#style.visibility<*I %(D>' x=+4 8?hCB#ff0000BCB#ffffff [0]B*z3>!Bstyle.color= `B<*I D-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*I D' x=1:B solid*a3>Bfill.type<*I D' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*G%(D' =+4 8?RCBBCB#ppt_wB*Y3>B ppt_w<*GD' =+4 8?\CB#ppt_hBCB#ppt_hB*Y3>B ppt_h<*GD+' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*G%(D' =-g6B fade*<3<*GD' =A@BBBB0B@HB%(D>' x=+4 8?hCB#ff0000BCB#ffffff [0]B*z3>!Bstyle.color= `B<*I D-' x=+4 8?pCB#009999 [6]BCB#333399 [5]B*a3>Bfillcolor<*I D' x=1:B solid*a3>Bfill.type<*I D' =1:Bhidden*o3>+B#style.visibility<*I %(wD3 ' =%(t D]' =4@BB7BB%(D' =+4 8?bCB ppt_wBCBppt_w*0.70B*Y3>B ppt_w<*GD ' =+4 8?XCB ppt_hBCB ppt_hB*Y3>B ppt_h<*GD' =-g6B fade*<3<*GD' =1:Bhidden*o3>+B#style.visibility<*G%(D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*C%(D' =-s6Bwipe(left)*<3<*CD7' =4@BBBB%(dD' =1:Bvisible*o3>+B#style.visibility<*D%(D' =-s6Bwipe(left)*<3<*DD' =%( D' =4@BBBB%(D' =1:Bhidden*o3>+B#style.visibility<*C%(D' =%( D' =4@BBBB%(D' =1:Bhidden*o3>+B#style.visibility<*D%(DA' =%( D' =4@BBBB@HB%(dD' =1:Bvisible*o3>+B#style.visibility<*Z`%(D>' =+4 8?hCB#ff0000BCB#ffffff [0]B*z3>!Bstyle.color= `B<*Z`D-' =+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*Z`D' =1:B solid*a3>Bfill.type<*Z`DA' =%(D' =4@BBBB@HB%(dD' =1:Bvisible*o3>+B#style.visibility<*Z`%(D>' =+4 8?hCB#ff0000BCB#ffffff [0]B*z3>!Bstyle.color= `B<*Z`D-' =+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*Z`D' =1:B solid*a3>Bfill.type<*Z`D' =%(D8' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<*d%(D' =-g6B fade*<3<*dD' =%(zD' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*dD' =%(bD8' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<*b%(D' =-g6B fade*<3<*bD' =%(JD' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*b++0+I ++0+b ++0+b ++0+d ++0+d +elK0 8P0P{$pO(  $f2 $ 03Ԕ"`,90# 2 $ yd6}QRx}<J  ^2 $ 6)iw  $ 0F -  30 2 $ 3 BCeDEFD[e@"`<   $ C BkCDEFD[k@"`p d   $ 3 BC"DEFD["@"`0  $ 3 BCDEFD[@"`0Q  $ 3 BfCDEFD[f@"`&   $ 3 BeCDEFD[e@"` q G   $ 3 BC=DEFD[=@"`Q- $ 3 BCDEFD[@"` 3  $ 3 BCkDEFD[k@"`F $ 3 BC"DEFD["@"`} $ 3 BC<DEFD[<@"`#_ $ 3 B<CDEFD[<@"`o W E $ 3 BCDEFD[@"`?~  $ 3 B!CDEFD[!@"`h * $  `?GkHRjJ?"6?@`NNN?NMZ  $ 0F  -  5130 2 $ 0,S Z:  410 2 $ 0| %c  5120 2 $ 0ȣ 5110 2 $ 0F 5100 2 $ 0dS 490 2  $ 0ਖ`9G 420 2 !$ 0lmgT 430 2 "$ 0 440 2 #$ 0  450 2 $$ 0Z @ A 460 2 %$ 0t ` n 470 2 &$ 08 & 480 2 '$  BCDEF)@U #<V  )$ # nAU? XX?"6?@`NNN?N@ ! *$ 0ǖ 0  6km/h 2 -$ 0h–p W  74 2| .$ s xϖ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i <  " 0$ T?MMMԔ?"6?@`NNN?N -<< H$ 0  V @U 0U 0 I$ 0`@YU 0U 0 V$ 6 S @7U 0U 0 W$ 0@:}@U 0U 0 X$ 0z=@U 0U 0 Y$ 0Zz @U 0U 0 Z$ 0% c @U 0U 0 [$ 0, @ M@U 0U 0 \$ 0, z@U 0U 0 ]$ 0j` @U 0U 0 ^$ 0/t@@U 0U 0 _$ 0"F@U 0U 0 `$ 0@U 0U 0 a$ 0% 6 @!U 0U 0X c$ 0))) 9  d$ 0PݖV =P ,$d 0 U10 km/h = 4 Meter( 2  g$ Z?G_ jJ?"6?@`NNN?N  #  h$ 0| P  NAnhalteweg in Meter(2  i$ s *` } VBremsweg-Tacho, 2  @L    B$#  }# 2 C$ s yd6___XX  ?}QRx}S" ?]   D$ # l]MMM___XX  ? " E$  BoC&DEFXX     ?o&@S" /   r" j$ s *___C"? ,Y k$ s *S" ?I ,$@  0 l$ s *3S" ?I,$D  0 m$@ c 2A CAR066S"??tj  Y n$# #"  Y o$ <, ?"`wY k110   @` p$ <D ?"`wY k100   @` q$ <  ?"`.Y j90   @` r$ < ?"` .Y j80   @` s$ < ?"`  Y j70   @` t$ <$ ?"`@  Y j60   @` u$ <4. ?"`@ Y j50   @` v$ <6 ?"`Y j40   @` w$ <T@ ?"`RY j30   @` x$ <I ?"`RY j20   @` y$ <XS? Y t10$    @``B z$ 0o ? `B {$ 0o ? YYZB |$ s *o ?  YZB }$ s *o ?YZB ~$ s *o ?RRYZB $ s *o ?YZB $ s *o ?YZB $ s *o ?@ @ YZB $ s *o ?  YZB $ s *o ?  YZB $ s *o ?..YZB $ s *o ?YZB $ s *o ?wwYZB $ s *o ?Y`B $ 0o ?R`B $ 0o ?YRY`B $ 0o ?R`B $ 0o ?RYY`B $ 0o ?`B $ 0o ?YY`B $ 0o ?@ `B $ 0o ?Y@ Y`B $ 0o ?@  `B $ 0o ?@ Y Y`B $ 0o ?  `B $ 0o ? Y Y`B $ 0o ? .`B $ 0o ? Y.Y`B $ 0o ?.`B $ 0o ?.YY`B $ 0o ?w`B $ 0o ?YwY`B $ 0o ?w`B $ 0o ?wYYV $  fL^?3)))?"6?@ `NNN?N` ,$D 0 NAnhalteweg = 4 Meter(2 RB $@ s *Do, $ 0b7a UMeter 2  N $  fTg?3v @?"6?@ `NNN?N  I,$D  0 FBremsweg = 1 Meter 2 Y $  fl?v @?"6?@ `NNN?N I,$D  0 Q1 Sek. Reaktionsweg = 3 Meter 2 ^ $ 6o F  $ 0j F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^ $ 6o : ( $ 0u :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8 B $ s *DoY Y,$D  0 $ 0  @'3U 0U 0H $ 0޽h ? 33___PPT10.+5 dDQ' = @B D ' = @BA?%,( < +O%,( < +DC' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*d$%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*d$D-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*d$D' x=1:B solid*a3>Bfill.type<*d$D' =%(D-' =4@BB?BB%()?)?D' =.I7 BBBBB[M 2.22222E-6 -1.48148E-6 L 0.04722 -0.00139 *3>*B ppt_xB ppt_y=@0BBAApBBl<Ba 6<*m$D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*k$%(D' =-s6Bwipe(left)*<3<*k$D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*l$%(D' =-s6Bwipe(left)*<3<*l$D' =%(| D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*$%(D' =%(p D' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*$D' =%(LD7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*$%(D' =-s6Bwipe(left)*<3<*$D' =%(@Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*$%(D' =-g6B fade*<3<*$D' =%((Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*$%(D' =-g6B fade*<3<*$++0+d$ ++0+$ ++0+$ ++0+$ ++0+$ +kK0 NN {0\N(  0f2 0 03Ԕ"`,90# 2 0 yd6}QRx}<J  ^2 0 6)iw  0 0F -  30 2 0 3 BCeDEFD[e@"`<   0 C BkCDEFD[k@"`p d   0 3 BC"DEFD["@"`0  0 3 BCDEFD[@"`0Q  0 3 BfCDEFD[f@"`&   0 3 BeCDEFD[e@"` q G   0 3 BC=DEFD[=@"`Q- 0 3 BCDEFD[@"` 3  0 3 BCkDEFD[k@"`F 0 3 BC"DEFD["@"`} 0 3 BC<DEFD[<@"`#_ 0 3 B<CDEFD[<@"`o W E 0 3 BCDEFD[@"`?~  0 3 B!CDEFD[!@"`h * 0  `?GkHRjJ?"6?@`NNN?NMZ  0 0ДF  -  5130 2 0 0S Z:  410 2 0 0| %c  5120 2 0 0 5110 2 0 0F 5100 2 0 0S 490 2 0 0ણ`9G 420 2 0 0@mgT 430 2 0 0T 440 2 0 0  450 2  0 0ԬZ @ A 460 2 !0 0ļ ` n 470 2 "0 08 & 480 2 #0  BCDEF)@U #<V  &0 0 0  6km/h 2 '0 0ǣ2Z  78 2, (0 S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV iX" *0 0MMMԔ -<<L    90# f " 2 :0 yd6___?}QRx}S" ?]  l ;0 <]MMM___?  <0 C BoC&DEF8c8c?o&@S" /    =0 0  V @'U 0U 0 A0 0%  @[U 0U 0 B0 0m@yU 0U 0 C0 # nAU? XX?"6?@`NNN?N@ ! L0 6 S @7U 0U 0 M0 0:=@!U 0U 0 N0 0-z @#U 0U 0 O0 0` -p@U 0U 0 P0 0, @ M@U 0U 0 Q0 0Z  z@U 0U 0 R0 0< @U 0U 0 S0 0/p@@3U 0U 0 T0 0t2@U 0U 0 U0 0F@-U 0U 0 V0 0 c @U 0U 0X Z0 0))) 9  [0 0գV =P ,$d 0 U20 km/h = 8 Meter( 2  ]0 Z?G_ jJ?"6?@`NNN?N  #  ^0 0dڣ P  NAnhalteweg in Meter(2  _0 s *ޣ` } VBremsweg-Tacho, 2  r" `0 s *___C"? ,Y a0 s *S" ?I ,$@  0 b0 s *3S" ?IG,$D  0 c0@ c 2A CAR066S"??tj  Y d0# #"  Y e0 < ?"`wY k110   @` f0 < ?"`wY k100   @` g0 < ?"`.Y j90   @` h0 < ?"` .Y j80   @` i0 < ?"`  Y j70   @` j0 <x ?"`@  Y j60   @` k0 <X% ?"`@ Y j50   @` l0 <. ?"`Y j40   @` m0 <7 ?"`RY j30   @` n0 <A ?"`RY j20   @` o0 <,K? Y t10$    @``B p0 0o ? `B q0 0o ? YYZB r0 s *o ?  YZB s0 s *o ?YZB t0 s *o ?RRYZB u0 s *o ?YZB v0 s *o ?YZB w0 s *o ?@ @ YZB x0 s *o ?  YZB y0 s *o ?  YZB z0 s *o ?..YZB {0 s *o ?YZB |0 s *o ?wwYZB }0 s *o ?Y`B ~0 0o ?R`B 0 0o ?YRY`B 0 0o ?R`B 0 0o ?RYY`B 0 0o ?`B 0 0o ?YY`B 0 0o ?@ `B 0 0o ?Y@ Y`B 0 0o ?@  `B 0 0o ?@ Y Y`B 0 0o ?  `B 0 0o ? Y Y`B 0 0o ? .`B 0 0o ? Y.Y`B 0 0o ?.`B 0 0o ?.YY`B 0 0o ?w`B 0 0o ?YwY`B 0 0o ?w`B 0 0o ?wYYV 0  f`V?3)))?"6?@ `NNN?N` ,$D 0 NAnhalteweg = 8 Meter(2 RB 0@ s *Do, 0 04[7a UMeter 2  N 0  fH_?3v @?"6?@ `NNN?N wz I,$D  0 FBremsweg = 2 Meter 2 Y 0  fc?v @?"6?@ `NNN?N wI,$D  0 Q1 Sek. Reaktionsweg = 6 Meter 2 ^ 0 6o F  0 0g F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^ 0 6o : ( 0 0l :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8 B 0 s *DoY GY,$D  0 0 0  @)3U 0U 0H 0 0޽h ? 33___PPT10.+DQ' = @B D ' = @BA?%,( < +O%,( < +DC' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*[0%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*[0D-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*[0D' x=1:B solid*a3>Bfill.type<*[0D' =%(D-' =4@BB?BB%()?)?D' =.I7 BBBBB[M 2.22222E-6 -1.48148E-6 L 0.07864 -0.00139 *3>*B ppt_xB ppt_y=@0BBAApBB =Ba 6<*c0D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*a0%(D' =-s6Bwipe(left)*<3<*a0D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*b0%(D' =-s6Bwipe(left)*<3<*b0D' =%(| D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*0%(D' =%(p D' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*0D' =%(LD7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*0%(D' =-s6Bwipe(left)*<3<*0D' =%(@Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*0%(D' =-g6B fade*<3<*0D' =%((Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*0%(D' =-g6B fade*<3<*0++0+[0 ++0+0 ++0+0 ++0+0 ++0+0 +xK0 \\4P[(  4f2 4 03Ԕ"`,90# 2 4 yd6}QRx}@` ^2 4 6)iw  4 0ԈF -  30 2 4 3 BCeDEFD[e@"`<   4 C BkCDEFD[k@"`p d   4 3 BC"DEFD["@"`0  4 3 BCDEFD[@"`0Q  4 3 BfCDEFD[f@"`&   4 3 BeCDEFD[e@"` q G   4 3 BC=DEFD[=@"`Q- 4 3 BCDEFD[@"` 3  4 3 BCkDEFD[k@"`F 4 3 BC"DEFD["@"`} 4 3 BC<DEFD[<@"`#_ 4 3 B<CDEFD[<@"`o W E 4 3 BCDEFD[@"`?~  4 3 B!CDEFD[!@"`h * 4  `?GkHRjJ?"6?@`NNN?NMZ  4 0HF  -  5130 2 4 0S Z:  410 2 4 0| %c  5120 2 4 0 5110 2 4 0F 5100 2 4 0S 490 2 4 08`9G 420 2 4 0dmgT 430 2 4 0P 440 2 4 0  450 2  4 0诧Z @ A 460 2 !4 0P ` n 470 2 "4 08 & 480 2 #4  BCDEF)@U #<V  &4 0캧 0  6km/h 2 '4 0DZ  812 2, (4 S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" *4 T?MMMԔ?"6?@`NNN?N -<<L    94# +7? t 2 :4 yd6___?}QRx}S" ?]  l ;4 <]MMM___?  <4 C BoC&DEF8c8c?o&@S" /    =4 0  V @cU 0U 0 >4 0%  @]U 0U 0 A4 02-@iU 0U 0 B4 # nAU? XX?"6?@`NNN?N@ ! D4 6 S @7U 0U 08 YH o4YHZB Z4 s *DYZB [4 s *D  HZB \4 s *DGGHZB ]4 s *DHZB ^4 s *DHZB _4 s *DHZB `4 s *D==HZB a4 s *Dz z HZB b4 s *D  HZB c4 s *D  HZB d4 s *D3 3 HZB e4 s *DppHZB f4 s *DHZB g4 s *DHZB h4 s *D))HZB i4 s *DggHZB j4 s *DHjF YH p4 YTB q4 c $DYTB r4 c $D  HTB s4 c $DGGHTB t4 c $DHTB u4 c $DHTB v4 c $DHTB w4 c $D==HTB x4 c $Dz z HTB y4 c $D  HTB z4 c $D  HTB {4 c $D3 3 HTB |4 c $DppHTB }4 c $DHTB ~4 c $DHTB 4 c $D))HTB 4 c $DggHTB 4 c $DH 4 0zg@U 0U 0 4 0z @U 0U 0X 4 0))) 9  4 0TѧV =P ,$d 0 V30 km/h = 12 Meter( 2   4 0m:Z}@U 0U 0 4 0,  M@U 0U 0 4 0Z  z@U 0U 0 4 0j @U 0U 0 4 0/p@@EU 0U 0 4 0F@U 0U 0 4 0pt@?U 0U 0 4 0S  @U 0U 0 4 Z?G_ jJ?"6?@`NNN?N  #  4 0ۧ P  NAnhalteweg in Meter(2  4 s *8` } VBremsweg-Tacho, 2  r" 4 s *___C"? ,Y 4 s *S" ?I 0,$@  0 4 s *3S" ?I0 ,$D  0 4@ c 2A CAR066S"??vtj  Y 4# #"  Y 4 < ?"`wY k110   @` 4 < ?"`wY k100   @` 4 <+  ?"`.Y j90   @` 4 < +  ?"` .Y j80   @` 4 <h+  ?"`  Y j70   @` 4 <, ?"`@  Y j60   @` 4 <+  ?"`@ Y j50   @` 4 </+  ?"`Y j40   @` 4 <09+  ?"`RY j30   @` 4 <A+  ?"`RY j20   @` 4 <4L+ ? Y t10$    @``B 4 0o ? `B 4 0o ? YYZB 4 s *o ?  YZB 4 s *o ?YZB 4 s *o ?RRYZB 4 s *o ?YZB 4 s *o ?YZB 4 s *o ?@ @ YZB 4 s *o ?  YZB 4 s *o ?  YZB 4 s *o ?..YZB 4 s *o ?YZB 4 s *o ?wwYZB 4 s *o ?Y`B 4 0o ?R`B 4 0o ?YRY`B 4 0o ?R`B 4 0o ?RYY`B 4 0o ?`B 4 0o ?YY`B 4 0o ?@ `B 4 0o ?Y@ Y`B 4 0o ?@  `B 4 0o ?@ Y Y`B 4 0o ?  `B 4 0o ? Y Y`B 4 0o ? .`B 4 0o ? Y.Y`B 4 0o ?.`B 4 0o ?.YY`B 4 0o ?w`B 4 0o ?YwY`B 4 0o ?w`B 4 0o ?wYYW 4  fHW+ ?3)))?"6?@ `NNN?N` J,$D 0 OAnhalteweg = 12 Meter(2 RB 4@ s *Do, 4 0|\+ 7a UMeter 2  N 4  f`+ ?3v @?"6?@ `NNN?N ]m I,$D  0 FBremsweg = 4 Meter 2 Y 4  fe+ ?v @?"6?@ `NNN?N wI,$D  0 Q1 Sek. Reaktionsweg = 8 Meter 2 ^ 4 6o F  4 0Tc+  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^ 4 6o : ( 4 0m+  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8 B 4 s *DoY Y,$D  0 4 0  @+3U 0U 0H 4 0޽h ? 33___PPT10.+DO' = @B D ' = @BA?%,( < +O%,( < +DA' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*4%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*4D-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*4D' x=1:B solid*a3>Bfill.type<*4D' =%(D+' =4@BB?BB%()?)?D' =.G7 BBBBBYM 2.22222E-6 -7.40741E-7 L 0.11024 0.00185 *3>*B ppt_xB ppt_y=@0BBAApBBla=Bֹr:<*4D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*4%(D' =-s6Bwipe(left)*<3<*4D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*4%(D' =-s6Bwipe(left)*<3<*4D' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*4%(D' =%( D' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*4D' =%(D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*4%(D' =-s6Bwipe(left)*<3<*4D' =%(|Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*4%(D' =-g6B fade*<3<*4D' =%(dDh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*4%(D' =-g6B fade*<3<*4++0+4+  ++0+4+  ++0+4+  ++0+4+  ++0+4+  +elK0 :P2P~5O(  f2  03Ԕ"`,90# 2  yd6}QRx}<J  ^2  6)iw   0HF -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *   `?GkHRjJ?"6?@`NNN?NMZ   0+ F  -  5130 2  0+ S Z:  410 2  0̗+ | %c  5120 2  0@+  5110 2  0p+ F 5100 2  0+ S 490 2  0+ `9G 420 2 ! 0ܧ+ mgT 430 2 " 0+  440 2 # 0+   450 2 $ 0x+ Z @ A 460 2 % 0P+  ` n 470 2 & 0+ 8 & 480 2 '  BCDEF)@U #<V  * 0+  0  6km/h 2 + 0+   819 2, , S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" - T?MMMԔ?"6?@`NNN?N -<< 0 # nAU? XX?"6?@`NNN?N@ !LB Q c $DggLB R c $DLB B c $DY  0m@U 0U 0  02*=@U 0U 0  0% = @U 0U 0  0 0 @iU 0U 0  0 # V @E7U 0U 0  0 z@U 0U 0X  0))) 9   0+ V P ,$d 0 V40 km/h = 19 Meter( 2    0@U 0U 0  0, M@U 0U 0  0Z z@U 0U 0  0< @U 0U 0  0]@@U 0U 0  0t@QU 0U 0  0@U 0U 0  0S cc @U 0U 0  s *+ ` } VBremsweg-Tacho, 2    Z?G_ jJ?"6?@`NNN?N  #   04+  P  NAnhalteweg in Meter(2 L    # TG> C2  yd6___?}QRx}S" ?]  l  <]MMM___?   C BoC&DEF8c8c?o&@S" /   r"  s *___C"? ,Y  s *S" ?I ,$@  0  s *3S" ?I,$D  0 @ c 2A CAR066S"??vtj  Y # #"  Y  <t+  ?"`wY k110   @`  <+  ?"`wY k100   @`  <D+  ?"`.Y j90   @`  <,  ?"` .Y j80   @`  < ,  ?"`  Y j70   @`  <h,  ?"`@  Y j60   @`  < +  ?"`@ Y j50   @`  <,  ?"`Y j40   @`  </,  ?"`RY j30   @`  <09,  ?"`RY j20   @`  <B, ? Y t10$    @``B   0o ? `B   0o ? YYZB   s *o ?  YZB   s *o ?YZB   s *o ?RRYZB  s *o ?YZB  s *o ?YZB  s *o ?@ @ YZB  s *o ?  YZB  s *o ?  YZB  s *o ?..YZB  s *o ?YZB  s *o ?wwYZB  s *o ?Y`B  0o ?R`B  0o ?YRY`B  0o ?R`B  0o ?RYY`B  0o ?`B  0o ?YY`B  0o ?@ `B  0o ?Y@ Y`B  0o ?@  `B   0o ?@ Y Y`B ! 0o ?  `B " 0o ? Y Y`B # 0o ? .`B $ 0o ? Y.Y`B % 0o ?.`B & 0o ?.YY`B ' 0o ?w`B ( 0o ?YwY`B ) 0o ?w`B * 0o ?wYY] + # lM, 0?3)))?"6?@ `NNN?NY ,$D 0 OAnhalteweg = 19 Meter(2 RB ,@ s *Do, - 0R, 7a UMeter 2  N .  fV, ?3v @?"6?@ `NNN?N  I,$D  0 FBremsweg = 8 Meter 2 Z /  fp[, ?v @?"6?@ `NNN?N I,$D  0 R1 Sek. Reaktionsweg = 11 Meter 2 ^ 0 6o F  1 0Y,  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^ 2 6o : ( 3 0(d,  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8 B 4 s *DoY  Y,$D  0 5 0  @-3U 0U 0H  0޽h ? 33___PPT10.+DO' = @B D ' = @BA?%,( < +O%,( < +DA' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*D-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*D' x=1:B solid*a3>Bfill.type<*D' =%(D+' =4@BB?BB%()?)?D' =.G7 BBBBBYM 2.22222E-6 -7.40741E-7 L 0.14965 0.00185 *3>*B ppt_xB ppt_y=@0BBAApBB>=Bֹr:<*D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-s6Bwipe(left)*<3<*D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-s6Bwipe(left)*<3<*D' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*+%(D' =%( D' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*+D' =%(D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*4%(D' =-s6Bwipe(left)*<3<*4D' =%(|Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*/%(D' =-g6B fade*<3<*/D' =%(dDh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*.%(D' =-g6B fade*<3<*.++0+,  ++0++,  ++0++,  ++0+.,  ++0+/,  +lK0 XRPR 0 Q(  f2  03Ԕ"`,90# 2  yd6}QRx}<J  ^2  6)iw   0z, F -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *   `?GkHRjJ?"6?@`NNN?NMZ   0, F  -  5130 2  0 , S Z:  410 2  0t, | %c  5120 2  0,  5110 2  0̖, F 5100 2  0, S 490 2  0h, `9G 420 2  0ğ, mgT 430 2  0,  440 2  0,   450 2  0L, Z @ A 460 2 ! 0,  ` n 470 2 " 0@, 8 & 480 2 #  BCDEF)@U #<V  & 0ж,  0  6km/h 2 ' 0P,   826 2, ( S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" ) T?MMMԔ?"6?@`NNN?N -<< , # nAU? XX?"6?@`NNN?N@ !LB F c $D LB G c $D3 3 LB H c $DppLB I c $DLB J c $DLB K c $D))LB L c $DggLB M c $DRB 8 s *D IRB P s *D  U 0m@U 0U 0 V 02*=@U 0U 0 W 0% = @U 0U 0 X 0 0 @oU 0U 0 Y 0 # V @7U 0U 0LB O c $DY \ 0z:j@U 0U 0 ` 0Z m M@]U 0U 0 b 0  z@oU 0U 0X g 0))) 9  h 0, V P ,$d 0 V50 km/h = 26 Meter( 2   i 0M @U 0U 0 j 0< @U 0U 0 k 0/@@U 0U 0 l 0F@U 0U 0 m 0@]U 0U 0 n 0S cc @U 0U 0 p Z?G_ jJ?"6?@`NNN?N  #  q 0,  P  NAnhalteweg in Meter(2  r s *, ` } VBremsweg-Tacho, 2  L    Q# z 2 R yd6___?}QRx}S" ?]  l S <]MMM___?  T C BoC&DEF8c8c?o&@S" /   r" s s *___C"? ,Y t s *S" ?I P,$@d  0 u s *3S" ?IP`,$D   0 v@ c 2A CAR066S"??tj  Y w# #"  Y x <,  ?"`wY k110   @` y <,  ?"`wY k100   @` z <,  ?"`.Y j90   @` { <,  ?"` .Y j80   @` | <.  ?"`  Y j70   @` } < .  ?"`@  Y j60   @` ~ <.  ?"`@ Y j50   @`  <, .  ?"`Y j40   @`  <).  ?"`RY j30   @`  <3.  ?"`RY j20   @`  <<. ? Y t10$    @``B  0o ? `B  0o ? YYZB  s *o ?  YZB  s *o ?YZB  s *o ?RRYZB  s *o ?YZB  s *o ?YZB  s *o ?@ @ YZB  s *o ?  YZB  s *o ?  YZB  s *o ?..YZB  s *o ?YZB  s *o ?wwYZB  s *o ?Y`B  0o ?R`B  0o ?YRY`B  0o ?R`B  0o ?RYY`B  0o ?`B  0o ?YY`B  0o ?@ `B  0o ?Y@ Y`B  0o ?@  `B  0o ?@ Y Y`B  0o ?  `B  0o ? Y Y`B  0o ? .`B  0o ? Y.Y`B  0o ?.`B  0o ?.YY`B  0o ?w`B  0o ?YwY`B  0o ?w`B  0o ?wYYT   f H. ?3)))?"6?@ `NNN?N` `,$D 0 LAnhalteweg = 26 Meter(2 RB @ s *Do,  0M. 7a UMeter 2  O   f0Q. ?3v @?"6?@ `NNN?N  I,$D  0 GBremsweg = 12 Meter 2 Z   fU. ?v @?"6?@ `NNN?N I,$D 0 R1 Sek. Reaktionsweg = 14 Meter 2 ^  6o F   0S.  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^  6o : (  0\^.  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8   0 t @/3U 0U 0H  0޽h ? 33VN___PPT10..+SD' = @B D' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*h%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*hD-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*hD' x=1:B solid*a3>Bfill.type<*hD3' =%(D-' =4@BB?BB%()?)?D' =.I7 BBBBB[M 2.22222E-6 -1.48148E-6 L 0.20469 -0.00139 *3>*B ppt_xB ppt_y=@0BBAApBBl=Ba 6<*vDg' =4@BBBB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*t%(D' =-s6Bwipe(left)*<3<*tD7' =4@BBBB%( D' =1:Bvisible*o3>+B#style.visibility<*u%(D' =-s6Bwipe(left)*<3<*uD' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =%( D' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D' =%(pDh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*++0+h.  ++0+.  ++0+.  ++0+.  ++0+.  +hK0 NN`{0 gN(  f2  03Ԕ"`,90# 2  yd6}QRx}<J  ^2  6)iw   0P, F -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *   `?GkHRjJ?"6?@`NNN?NMZ   00. F  -  5130 2  0X. S Z:  410 2  0. | %c  5120 2  0D.  5110 2  0,, F 5100 2  0. S 490 2  0ܓ. `9G 420 2  0̗. mgT 430 2  0t.  440 2  0.   450 2  0h. Z @ A 460 2 ! 0@.  ` n 470 2 " 0. 8 & 480 2 #  BCDEF)@U #<V  % 0.  0  6km/h 2 & 0. M 4 835 2, ' S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" ( T?MMMԔ?"6?@`NNN?N -<< + # nAU? XX?"6?@`NNN?N@ ! R 0m@TU 0U 0 S 02*=@UU 0U 0 T 0% = @VU 0U 0 U 0 0 @uU 0U 0 V 0 # V @{7U 0U 0LB X c $DY Y 0z:j@YU 0U 0 ] 0M z@[U 0U 0 ^ 0 3 z@hU 0U 0X b 0))) 9  c 0. V P ,$d 0 V60 km/h = 35 Meter( 2   e 0Z @ @2U 0U 0 f 0<` @4U 0U 0 g 0/p@@OU 0U 0 h 0t@8U 0U 0 i 0@:U 0U 0 j 0 pc @<U 0U 0 k Z?G_ jJ?"6?@`NNN?N  #  l 0<.  P  NAnhalteweg in Meter(2  m s * . ` } VBremsweg-Tacho, 2  L    N# ٯ 2 2 O yd6___}QRx}S" ?]  ` P 0]MMM___  Q 3 BoC&DEFo&@c"$` /   r" n s *___C"? ,Y o s *S" ?I ,$@  0 p s *3S" ?I,$D   0 q@ c 2A CAR066S"??tj  Y r# #"  Y s <(.  ?"`wY k110   @` t <T.  ?"`wY k100   @` u <.  ?"`.Y j90   @` v <L.  ?"` .Y j80   @` w <,.  ?"`  Y j70   @` x </  ?"`@  Y j60   @` y < /  ?"`@ Y j50   @` z </  ?"`Y j40   @` { <K/  ?"`RY j30   @` | <R/  ?"`RY j20   @` } <\/ ? Y t10$    @``B ~ 0o ? `B  0o ? YYZB  s *o ?  YZB  s *o ?YZB  s *o ?RRYZB  s *o ?YZB  s *o ?YZB  s *o ?@ @ YZB  s *o ?  YZB  s *o ?  YZB  s *o ?..YZB  s *o ?YZB  s *o ?wwYZB  s *o ?Y`B  0o ?R`B  0o ?YRY`B  0o ?R`B  0o ?RYY`B  0o ?`B  0o ?YY`B  0o ?@ `B  0o ?Y@ Y`B  0o ?@  `B  0o ?@ Y Y`B  0o ?  `B  0o ? Y Y`B  0o ? .`B  0o ? Y.Y`B  0o ?.`B  0o ?.YY`B  0o ?w`B  0o ?YwY`B  0o ?w`B  0o ?wYYS   fHg/ ?3)))?"6?@ `NNN?N` ,$D 0 KAnhalteweg = 35 Meter(2 RB @ s *Do,  0(l/ 7a UMeter 2  O   fv/ ?3v @?"6?@ `NNN?N  I,$D  0 GBremsweg = 18 Meter 2 Z   f`z/ ?v @?"6?@ `NNN?N I,$D 0 R1 Sek. Reaktionsweg = 17 Meter 2 ^  6o F   0u/  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^  6o : (  0Ё/  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8   0  @13U 0U 0H  0޽h ? 33&___PPT10.+@3D' = @B Du' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*c%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*cD-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*cD' x=1:B solid*a3>Bfill.type<*cD' =%(D-' =4@BB?BB%()?)?D' =.I7 BBBBB[M 2.22222E-6 -1.48148E-6 L 0.27552 -0.00139 *3>*B ppt_xB ppt_y=@0BBAApBBP >Ba 6<*qD7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*o%(D' =-s6Bwipe(left)*<3<*oD7' =4@BBBB%( D' =1:Bvisible*o3>+B#style.visibility<*p%(D' =-s6Bwipe(left)*<3<*pD' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =%( D' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D' =%(pDh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*++0+c/  ++0+/  ++0+.  ++0+.  ++0+.  +1hK0 NNz@N(  f2  03Ԕ"`,90# 2  yd6}QRx}<J  ^2  6)iw   0/ F -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *   `?GkHRjJ?"6?@`NNN?NMZ   0. F  -  5130 2  08/ S Z:  410 2  0h/ | %c  5120 2  0$/  5110 2  0/ F 5100 2  0/ S 490 2  0 / `9G 420 2  0H/ mgT 430 2  0/  440 2  0/   450 2  0/ Z @ A 460 2  0`/  ` n 470 2 ! 0/ 8 & 480 2 "  BCDEF)@U #<V  $ 0/  0  6km/h 2 % 00/ vA  ] 842 2, & S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" ' T?MMMԔ?"6?@`NNN?N -<< * # nAU? XX?"6?@`NNN?N@ ! Q 0m@^U 0U 0 R 02Z@_U 0U 0 S 0% g @`U 0U 0 T 0 - ) @U 0U 0 U 0 # V @u7U 0U 0 W 0z@cU 0U 0 Y 0@dU 0U 0 t 0Z  M@fU 0U 0X x 0))) 9  y 0/ V P ,$d 0 V70 km/h = 42 Meter( 2   z 0Z  z@U 0U 0 { 0 @U 0U 0 | 0/@U 0U 0 } 0t@U 0U 0 ~ 0F@U 0U 0  0S 6 @U 0U 0  Z?G_ jJ?"6?@`NNN?N  #   0/  P  NAnhalteweg in Meter(2   s */ ` } VBremsweg-Tacho, 2  L    M# ?T7  2 N yd6___}QRx}S" ?]  ` O 0]MMM___  P 3 BoC&DEFo&@c"$` /   r"  s *___C"? ,Y  s *S" ?I ,$@  0  s *3S" ?I ,$D  0 @ c 2A CAR066S"??tj  Y # #"  Y  </  ?"`wY k110   @`  </  ?"`wY k100   @`  <l0  ?"`.Y j90   @`  <0  ?"` .Y j80   @`  <0  ?"`  Y j70   @`  <#0  ?"`@  Y j60   @`  <,0  ?"`@ Y j50   @`  <@60  ?"`Y j40   @`  < ?0  ?"`RY j30   @`  <H0  ?"`RY j20   @`  <pR0 ? Y t10$    @``B  0o ? `B  0o ? YYZB  s *o ?  YZB  s *o ?YZB  s *o ?RRYZB  s *o ?YZB  s *o ?YZB  s *o ?@ @ YZB  s *o ?  YZB  s *o ?  YZB  s *o ?..YZB  s *o ?YZB  s *o ?wwYZB  s *o ?Y`B  0o ?R`B  0o ?YRY`B  0o ?R`B  0o ?RYY`B  0o ?`B  0o ?YY`B  0o ?@ `B  0o ?Y@ Y`B  0o ?@  `B  0o ?@ Y Y`B  0o ?  `B  0o ? Y Y`B  0o ? .`B  0o ? Y.Y`B  0o ?.`B  0o ?.YY`B  0o ?w`B  0o ?YwY`B  0o ?w`B  0o ?wYYS   f]0 ?3)))?"6?@ `NNN?N`  ,$D 0 KAnhalteweg = 42 Meter(2 RB @ s *Do,  0xb0 7a UMeter 2  O   ff0 ?3v @?"6?@ `NNN?N  I,$D  0 GBremsweg = 23 Meter 2 Z   f,k0 ?v @?"6?@ `NNN?N I,$D 0 R1 Sek. Reaktionsweg = 19 Meter 2 ^  6o F   0(o0  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^  6o : (  0s0  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8   0  @33U 0U 0H  0޽h ? 33&___PPT10.+8nD' = @B Du' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*y%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*yD-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*yD' x=1:B solid*a3>Bfill.type<*yD' =%(D-' =4@BB?BB%()?)?D' =.I7 BBBBB[M 2.22222E-6 -1.48148E-6 L 0.32291 -0.00139 *3>*B ppt_xB ppt_y=@0BBAApBBUU%>Ba 6<*D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-s6Bwipe(left)*<3<*D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-s6Bwipe(left)*<3<*D' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =%( D' =A@BB#BB0B%(D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D' =%(pDh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*++0+y0  ++0+0  ++0+0  ++0+0  ++0+0  +QhK0 NNpz +N(  f2  03Ԕ"`,90# 2  yd6}QRx}<J  ^2  6)iw   0 / F -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *   `?GkHRjJ?"6?@`NNN?NMZ   0|0 F  -  5130 2  0ԕ0 S Z:  410 2  0,0 | %c  5120 2  00  5110 2  00 F 5100 2  0 0 S 490 2  00 `9G 420 2  00 mgT 430 2  0|0  440 2  00   450 2  00 Z @ A 460 2  00  ` n 470 2 ! 00 8 & 480 2 "  BCDEF)@U #<V  $ 0x0  0  6km/h 2 % 00 /~  852 2, & S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" ' T?MMMԔ?"6?@`NNN?N -<< * # nAU? XX?"6?@`NNN?N@ ! N 0z z@U 0U 0 O 0@U 0U 0 P 0m*@U 0U 0 Q 0`@U 0U 0 R 0S :c @U 0U 0 S 0 Jz V @U 0U 0 T 0  M@U 0U 0 U 0, M@U 0U 0 V 0<` S@U 0U 0 W 0/CFm@U 0U 0 X 0`@U 0U 0 Y 0p@U 0U 0 Z 0S c @U 0U 0 [ 0 ~ V @o7U 0U 0X g 0))) 9  h 00 V P ,$d 0 V80 km/h = 52 Meter( 2   j Z?G_ jJ?"6?@`NNN?N  #  k 00  P  NAnhalteweg in Meter(2  l s *t0 ` } VBremsweg-Tacho, 2  L    \# mm ` 2 ] yd6___?}QRx}S" ?]  l ^ <]MMM___?  _ C BoC&DEF8c8c?o&@S" /   r" m s *___C"? ,Y n s *S" ?I ,$@  0 o s *3S" ?I ,$D  0 p@ c 2A CAR066S"??tj  Y q# #"  Y r <0  ?"`wY k110   @` s < 0  ?"`wY k100   @` t <D1  ?"`.Y j90   @` u < 1  ?"` .Y j80   @` v <81  ?"`  Y j70   @` w <1  ?"`@  Y j60   @` x <0$1  ?"`@ Y j50   @` y <-1  ?"`Y j40   @` z <61  ?"`RY j30   @` { <L@1  ?"`RY j20   @` | <I1 ? Y t10$    @``B } 0o ? `B ~ 0o ? YYZB  s *o ?  YZB  s *o ?YZB  s *o ?RRYZB  s *o ?YZB  s *o ?YZB  s *o ?@ @ YZB  s *o ?  YZB  s *o ?  YZB  s *o ?..YZB  s *o ?YZB  s *o ?wwYZB  s *o ?Y`B  0o ?R`B  0o ?YRY`B  0o ?R`B  0o ?RYY`B  0o ?`B  0o ?YY`B  0o ?@ `B  0o ?Y@ Y`B  0o ?@  `B  0o ?@ Y Y`B  0o ?  `B  0o ? Y Y`B  0o ? .`B  0o ? Y.Y`B  0o ?.`B  0o ?.YY`B  0o ?w`B  0o ?YwY`B  0o ?w`B  0o ?wYYS   fU1 ?3)))?"6?@ `NNN?N`  ,$D 0 KAnhalteweg = 52 Meter(2 RB @ s *Do,  0Z1 7a UMeter 2  O   f^1 ?3v @?"6?@ `NNN?N  I,$D  0 GBremsweg = 30 Meter 2 Z   fb1 ?v @?"6?@ `NNN?N I,$D 0 R1 Sek. Reaktionsweg = 22 Meter 2 ^  6o F   0`1  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^  6o : (  0Dk1  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8   0  @53U 0U 0H  0޽h ? 336.___PPT10.+,=D' = @B D' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*h%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*hD-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*hD' x=1:B solid*a3>Bfill.type<*hD' =%(D-' =4@BB?BB%()?)?D' =.I7 BBBBB[M 2.22222E-6 -1.48148E-6 L 0.39375 -0.00139 *3>*B ppt_xB ppt_y=@0BBAApBBI>Ba 6<*pD7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*n%(D' =-s6Bwipe(left)*<3<*nD7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*o%(D' =-s6Bwipe(left)*<3<*oD' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D*' =%( D' =A@BB#BB0B%()?D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D' =%(pDh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*++0+h1  ++0+1  ++0+1  ++0+1  ++0+1  +RhK0 NNz ,N(  f2  03Ԕ"`,90# 2  yd6}QRx}<J  ^2  6)iw   0T1 F -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *   `?GkHRjJ?"6?@`NNN?NMZ   0h0 F  -  5130 2  0ď1 S Z:  410 2  01 | %c  5120 2  01  5110 2  01 F 5100 2  01 S 490 2  01 `9G 420 2  041 mgT 430 2 ! 01  440 2 " 01   450 2 # 01 Z @ A 460 2 $ 01  ` n 470 2 % 01 8 & 480 2 &  BCDEF)@U #<V  ( 01  0  6km/h 2 ) 0D1 b  864 2, * S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" + T?MMMԔ?"6?@`NNN?N -<< . # nAU? XX?"6?@`NNN?N@ ! R 0z z@U 0U 0 S 0@U 0U 0 T 0m*@U 0U 0 U 0`@U 0U 0 V 0S :c @U 0U 0 W 0 Jz V @U 0U 0 X 0  M@U 0U 0 Y 0, M@U 0U 0 Z 0<` S@!U 0U 0 [ 0/CFm@U 0U 0 \ 0`@U 0U 0 ] 0p@U 0U 0 ^ 0S c @U 0U 0 _ 0 ~ V @i7U 0U 0X h 0))) 9  i 0L1 V P ,$d 0 V90 km/h = 64 Meter( 2   l Z?G_ jJ?"6?@`NNN?N  #  m 0d1  P  NAnhalteweg in Meter(2  n s *`1 ` } VBremsweg-Tacho, 2  L    # ) 2  yd6___?}QRx}S" ?]  l  <]MMM___?   C BoC&DEF8c8c?o&@S" /   r" o s *___C"? ,Y p s *S" ?@ ,$@  0 q s *3S" ?@ ,$D  0 r@ c 2A CAR066S"??tj  Y s# #"  Y t <@1  ?"`wY k110   @` u <l1  ?"`wY k100   @` v <1  ?"`.Y j90   @` w <4  ?"` .Y j80   @` x < 4  ?"`  Y j70   @` y <(4  ?"`@  Y j60   @` z <4  ?"`@ Y j50   @` { <|4  ?"`Y j40   @` | <(4  ?"`RY j30   @` } <84  ?"`RY j20   @` ~ < B4 ? Y t10$    @``B  0o ? `B  0o ? YYZB  s *o ?  YZB  s *o ?YZB  s *o ?RRYZB  s *o ?YZB  s *o ?YZB  s *o ?@ @ YZB  s *o ?  YZB  s *o ?  YZB  s *o ?..YZB  s *o ?YZB  s *o ?wwYZB  s *o ?Y`B  0o ?R`B  0o ?YRY`B  0o ?R`B  0o ?RYY`B  0o ?`B  0o ?YY`B  0o ?@ `B  0o ?Y@ Y`B  0o ?@  `B  0o ?@ Y Y`B  0o ?  `B  0o ? Y Y`B  0o ? .`B  0o ? Y.Y`B  0o ?.`B  0o ?.YY`B  0o ?w`B  0o ?YwY`B  0o ?w`B  0o ?wYYS   f@M4 ?3)))?"6?@ `NNN?N`  ,$D 0 KAnhalteweg = 64 Meter(2 RB @ s *Do,  0R4 7a UMeter 2  P   f(V4 ?3v @?"6?@ `NNN?N  p,$D  0 H Bremsweg = 39 Meter 2 Z   fZ4 ?v @?"6?@ `NNN?N I,$D 0 R1 Sek. Reaktionsweg = 25 Meter 2 ^  6o F   0P4  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^  6o : (  0\c4  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8   0  @73U 0U 0H  0޽h ? 336.___PPT10.+:D' = @B D' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*i%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*iD-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*iD' x=1:B solid*a3>Bfill.type<*iD' =%(D-' =4@BB?BB%()?)?D' =.I7 BBBBB[M 2.22222E-6 -1.48148E-6 L 0.48819 -0.00139 *3>*B ppt_xB ppt_y=@0BBAApBBy>Ba 6<*rD7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*p%(D' =-s6Bwipe(left)*<3<*pD7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*q%(D' =-s6Bwipe(left)*<3<*qD' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D*' =%( D' =A@BB#BB0B%()?D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D' =%(pDh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*++0+i1  ++0+1  ++0+4  ++0+4  ++0+4  +NhK0 NNz (N(  f2  03Ԕ"`,90# 2  yd6}QRx}<J  ^2  6)iw   0H~4 F -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *L    # G) R2  yd6___?}QRx}S" ?]  l  <]MMM___?   C BoC&DEF8c8c?o&@S" /      `?GkHRjJ?"6?@`NNN?NMZ   04 F  -  5130 2  04 S Z:  410 2  04 | %c  5120 2  04  5110 2  04 F 5100 2  0ȑ4 S 490 2  0H4 `9G 420 2  04 mgT 430 2 ! 0t4  440 2 " 04   450 2 # 0\4 Z @ A 460 2 $ 0Ц4  ` n 470 2 % 0D4 8 & 480 2 &  BCDEF)@U #<V  ( 04  0  6km/h 2 ) 04 ` u= :77 2, * S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" + T?MMMԔ?"6?@`NNN?N -<< . # nAU? XX?"6?@`NNN?N@ ! R 0z z@U 0U 0 S 0@U 0U 0 T 0m*@U 0U 0 U 0`@U 0U 0 V 0S :c @U 0U 0 W 0 Jz V @U 0U 0 X 0  M@U 0U 0 Y 0, M@U 0U 0 Z 0<` S@U 0U 0 [ 0/CFm@U 0U 0 \ 0`@U 0U 0 ] 0p@9U 0U 0 ^ 0S c @U 0U 0 _ 0 ~ V @c7U 0U 0X g 0))) 9  h 04 V P ,$d 0 W100 km/h = 77 Meter( 2   z Z?G_ jJ?"6?@`NNN?N  #  { 04  P  NAnhalteweg in Meter(2  | s *l4 ` } VBremsweg-Tacho, 2  r" } s *___C"? ,Y ~ s *S" ?@ ,$@  0  s *3S" ?I,$D  0 @ c 2A CAR066S"??nd  i  #" x i  <t4  ?"`wi k110   @`  <x4  ?"`wi k100   @`  < 4  ?"`.i j90   @`  <\4  ?"` .i j80   @`  <p4  ?"`  i j70   @`  <5  ?"`@  i j60   @`  < 5  ?"`@ i j50   @`  <5  ?"`i j40   @`  <"5  ?"`Ri j30   @`  <H+5  ?"`Ri j20   @`  <55 ? i t10$    @``B  0o ? `B  0o ? iiZB  s *o ?  iZB  s *o ?iZB  s *o ?RRiZB  s *o ?iZB  s *o ?iZB  s *o ?@ @ iZB  s *o ?  iZB  s *o ?  iZB  s *o ?..iZB  s *o ?iZB  s *o ?wwiZB  s *o ?i`B  0o ?R`B  0o ?iRi`B  0o ?R`B  0o ?Rii`B  0o ?`B  0o ?ii`B  0o ?@ `B  0o ?i@ i`B  0o ?@  `B  0o ?@ i i`B  0o ?  `B  0o ? i i`B  0o ? .`B  0o ? i.i`B  0o ?.`B  0o ?.ii`B  0o ?w`B  0o ?iwi`B  0o ?w`B  0o ?wiiS   fT@5 ?3)))?"6?@ `NNN?N` ,$D 0 KAnhalteweg = 77 Meter(2 RB @ s *Do#  0E5 7a UMeter 2  O   fI5 ?3v @?"6?@ `NNN?N I,$D  0 GBremsweg = 49 Meter 2 Z   fN5 ?v @?"6?@ `NNN?N @,$D 0 R1 Sek. Reaktionsweg = 28 Meter 2 ^  6o F   0Q5  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^  6o : (  0tV5  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8   0  @93U 0U 0H  0޽h ? 336.___PPT10.+oD' = @B D' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*h%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*hD-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*hD' x=1:B solid*a3>Bfill.type<*hD' =%($D-' =4@BB?BB%()?)?D' =.I7 BBBBB[M 2.22222E-6 -1.48148E-6 L 0.58264 -0.00139 *3>*B ppt_xB ppt_y=@0BBAApBB'>Ba 6<*D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*~%(D' =-s6Bwipe(left)*<3<*~D7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-s6Bwipe(left)*<3<*D' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D*' =%( D' =A@BB#BB0B%()@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*++0+h5  ++0+5  ++0+5  ++0+5  ++0+5  +hK0 TOLO{ N(  2  T?3Ԕ?"6?@`NNN?N,90# 2  yd6}QRx}<J  ^2  6)iw   0t5 F -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *L    #   & 2  yd6___?}QRx}S" ?]  l  <]MMM___?   C BoC&DEF8c8c?o&@S" /      `?GkHRjJ?"6?@`NNN?NMZ   0#F  -  5130 2  04 S Z:  410 2  085 | %c  5120 2  0L5  5110 2  0$5 F 5100 2  0,5 S 490 2  0l5 `9G 420 2  0d5 mgT 430 2 ! 05  440 2 " 05   450 2 # 05 Z @ A 460 2 $ 05  ` n 470 2 % 05 8 & 480 2 &  BCDEF)@U #<V  ( 0h5  0  6km/h 2 ) 05  Eg 891 2, * S ?y6>?Nussbaum}QRx}"6?@ `NNN?NV i" + T?MMMԔ?"6?@`NNN?N -<< . # nAU? XX?"6?@`NNN?N@ ! R 0z z@U 0U 0 S 0@U 0U 0 T 0m*@U 0U 0 U 0`@U 0U 0 V 0S :c @U 0U 0 W 0 Jz V @ U 0U 0 X 0  M@U 0U 0 Y 0, M@U 0U 0 Z 0<` S@2U 0U 0 [ 0/CFm@U 0U 0 \ 0`@&U 0U 0 ] 0p@9U 0U 0 ^ 0S c @U 0U 0 ` 0 ~ V @]7U 0U 0LB c c $D X f 0))) 9  g 05 V P ,$d 0 W110 km/h = 91 Meter( 2  r" i s *___C"? ,Y j s *S" ?I P,$@d  0 k s *3S" ?IP,$D  0 l@ c 2A CAR066S"??tj  Y m# #"  Y n <H5  ?"`wY k110   @` o <5  ?"`wY k100   @` p <5  ?"`.Y j90   @` q <5  ?"` .Y j80   @` r <5  ?"`  Y j70   @` s <8  ?"`@  Y j60   @` t <5  ?"`@ Y j50   @` u <8  ?"`Y j40   @` v <!8  ?"`RY j30   @` w <L+8  ?"`RY j20   @` x <48 ? Y t10$    @``B y 0o ? `B z 0o ? YYZB { s *o ?  YZB | s *o ?YZB } s *o ?RRYZB ~ s *o ?YZB  s *o ?YZB  s *o ?@ @ YZB  s *o ?  YZB  s *o ?  YZB  s *o ?..YZB  s *o ?YZB  s *o ?wwYZB  s *o ?Y`B  0o ?R`B  0o ?YRY`B  0o ?R`B  0o ?RYY`B  0o ?`B  0o ?YY`B  0o ?@ `B  0o ?Y@ Y`B  0o ?@  `B  0o ?@ Y Y`B  0o ?  `B  0o ? Y Y`B  0o ? .`B  0o ? Y.Y`B  0o ?.`B  0o ?.YY`B  0o ?w`B  0o ?YwY`B  0o ?w`B  0o ?wYYS   f?8 ?3)))?"6?@ `NNN?NY ,$D 0 KAnhalteweg = 91 Meter(2 RB @ s *Do,  0E8 7a UMeter 2  Z   fpI8 ?v @?"6?@ `NNN?N Pp,$D 0 R1 Sek. Reaktionsweg = 31 Meter 2   Z?G_ jJ?"6?@`NNN?N  #   0N8  P  NAnhalteweg in Meter(2   s *Q8 ` } VBremsweg-Tacho, 2  O   fU8 ?3v @?"6?@ `NNN?N Pp,$D  0 GBremsweg = 60 Meter 2 ^  6o F   0[8  F  ;Achtung: Dieser Bremsweg gilt nur bei optimalen Bedingungen.<(2 4 ^  6o : (  0L`8  :  ~Achtung: Du bentigst zumindest PowerPoint xp  sonst fehlerhaft.@(2 8   0 t @;3U 0U 0H  0޽h ? 33___PPT10.+R%Dx' = @B D3' = @BA?%,( < +O%,( < +Dj' =%(%(D? ' =%(D.' =A@BBBB0B@HB%(d)))D' =1:Bvisible*o3>+B#style.visibility<*g%(DF' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*z3>!Bstyle.color= `B<*gD-' x=+4 8?pCB#333399 [5]BCB#009999 [6]B*a3>Bfillcolor<*gD' x=1:B solid*a3>Bfill.type<*gD3' =4@BB?BB%(d)?)?D'  =.O7 BBBBBaM 4.72222E-6 -2.59259E-6 L 0.68506 -2.59259E-6 *3>*B ppt_xB ppt_y=@0BBAApBB`>B<*lD7' =4@BBBB%(dD' =1:Bvisible*o3>+B#style.visibility<*j%(D' =-s6Bwipe(left)*<3<*jD7' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*k%(D' =-s6Bwipe(left)*<3<*kD' =%( D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D*' =%(D' =A@BB#BB0B%()@D)' =+4 8?^CBhiddenBCBvisibleB*o3>+B#style.visibility<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*D' =%(Dh' =A@BB BB0B%()))D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-g6B fade*<3<*++0+g8  ++0+8  ++0+8  ++0+8  ++0+8  +hK0 OOP{ AO(  2  T?3Ԕ?"6?@`NNN?N,90# 2  C ?yd6?}QRx}"6?@ `NNN?N@` ^2  6)iw   0x8 F -  30 2  3 BCeDEFD[e@"`<    C BkCDEFD[k@"`p d   3 BC"DEFD["@"`0  3 BCDEFD[@"`0Q  3 BfCDEFD[f@"`&   3 BeCDEFD[e@"` q G   3 BC=DEFD[=@"`Q-  3 BCDEFD[@"` 3   3 BCkDEFD[k@"`F  3 BC"DEFD["@"`}  3 BC<DEFD[<@"`#_  3 B<CDEFD[<@"`o W E  3 BCDEFD[@"`?~   3 B!CDEFD[!@"`h *   `?GkHRjJ?"6?@`NNN?NMZ   08 F  -