ZIM O0x Ð *Mhh))(?)P (A)application/csvapplication/javascriptapplication/jsonapplication/octet-streamapplication/octet-stream+xapianapplication/octet-stream+zimlistingapplication/vnd.ms-fontobjectapplication/vnd.ms-opentypeapplication/wasmapplication/x-emptyapplication/x-python-codeapplication/x-shockwave-flashfont/sfntfont/wofffont/woff2image/gifimage/jpegimage/pngimage/svg+xmlimage/vnd.microsoft.iconimage/x-win-bitmaptext/csstext/htmltext/html;raw=truetext/markdowntext/plaintext/plain;charset=UTF-8text/x-pythonvideo/webm+QrPNG  IHDR00`nIDATxY[pW^k9ɹچ*84mZo `+AЪq+XŎJz+@CKrB$$'_^>lr̹B`]OkkoA"@W!#~~` GD-A}a麚fD +%) zң{9t''"d[wn;ug']{XWE KJvXX[۶7uԛzk0D/e"H?NȲKKwMaw5 g~v]>bX {dۛ:Bt{GoK1AXqm۷&E^*!C;C7 y1~>$D;V p4pr,XrO&`iPD#xnz"St7\_ і5+"&D 7l%ٌAGMs:vvAMs#seR!GD'I"G#vĈ 9!g (9#nvɦ8 } $d.g3q#n6jn:m?X&%c7REE@!H•zw?] &1kjDVT pc%1|OݷXH_yIMr醄C$z[Qw3L#pH9 dk# F|a鳗JT0Q_v,ÆI~Ϭi֪$fLb|E$j|cu 7cτk=V=|fE` Ts8 AeZ@ @6fs/)C䈒}ږQ/') $peO6X)85ݲ37|2 I9¨+DEuZ sRF:)C"7k0NFzej%+Ԭ.t/ IFax#瑚?nDDa1` "bTX#Fn3w^>˥tS}~ BxdEh4l5P"_rWƂܜ2DERmkX d7D\ˍEOGIoߌ[QROqL VrB:Y՚7asGl͹1_۠&:Uj[;SHw'>cGJNkNFѼ|[cGvnnFlu#09ӣ@kHvP߈hߪyҥ.{zO6tY9atїlYpfؐ7?=5C ty4ܰecμ @ZvtO&Ă<]<ѼbkM%vVH/y9֕çIDhێ'/PV~ԡˎRCznѮUm6uA!%b%6,ݽtyp[?]WaĕIENDB`PNG  IHDR``mowIDATx]kt\u{C$e!ƯY դ ЕBpCi.$BMhi@\!4@凄z3{vilYsgHrZ}?lis{wgm$"f{:J9`4#( gD "lG/m^ˈ bKL {*P &"0Mf DP# l NT.?T.I7;tǾ׺G¦Su(*[KjYH c D|ζƶX( LHUOt3#(UnvѲ@7O՜L$&f' W˖2$33 L*2h{*b0("& @'I0d3@Ҵ*7OȘ0EeqxkI5kkgJ 1*:lklU]XHFHsYUhi!sr^Pd:O篹|hFy䘠?h7UdV:&Ɉ @Ń5.鱘rIPR:'Z?u4j>-3< RR`ͺn?$̙ 2?8`G,ײX꺳r=V4'ΕKPܼwɍu d&ؤ){@LLG?@kqaFko΅0eIPRn:b[h4&7!)xKYS6, JZ7ζƎh@235%yrzfʹFX溳rV2 (ppϫ8tؑ!1@2$[q8]y\xb;me Q!ZD0~Ɇ`ώ7[qg*8悪2=⑏B~UG@Ia 1@5`E,$ S{HT~aSn3۪W/t@w|`cv"LpsqW;WfVD&W~dÃ6 0ۼ&"+yl@U7)QzSn w\@m?,޸@ QE *! ĵE5?^vMB6($p|4Z[VLr}@OA uUPMd"Ӌn)ᱜ8&P[%ArdVB]ܧsbu1 AVI\di@-`B<ԺkӘL=#@BuS,nL%n 3O  W܏i0ɧMdh^J`4%f>Tdm@D3"ySQt`E1*xCY`t'^9fD3'"C.Ev BLAd Dz%RMaݘD*b'9ׁ]AI !#:aHDE6#<&9)>t9 Ҿ;dž<6O`A1"İ4 6>  mE#fbȈwÝQT٤ȫj{7/./JJns[c@hDk 4W^)М^U3y*235kG7{b w.$ ;3ۡѾa#:tK'zSy[[Kj//r1UGÃOHOb,9'U #FTg2OU<ƟNw+HND2@V̯r_]0o{ͺ/xTGܒ/Wy $.^T^J/=LUwn"٘i}qaR&;A@e\k|%N ʨ@7Ou*jN$S+Y$tn.RBlW@FŞ9'Ql=Lǡs΂\IU!ez_36=ȯ:x#+A.*g~S& M N"{ocˑ4<#ǍMskE Ґ: }]Tdi%Vg;X'(; ū>-U)M'@K2yc~;nJ ,<<DEg6'Dݤ.nEq0&G+/wzվp@-JȕVIr.jJo1f.D@sBmիhILiB<ՑhS6᎝mPseg) 2W{K,~j"ڑ_:ZA8Nk_)ʙ 0OBs_{ sCYT)jץ7x ,, J"&t~ Su2!Rg վNoI=80HZcC{F8X2oL[Jj\i"dộ|8hs;x-byf48Y.Ԝ>UĨDdȈńL$fHM/f5S'+zc >Ewd^,Y DRdLE!q8)?MgFy\k `#{j 4d|.X+lvD0~ \PLݮs H"ٲ]g01"Ai0GPs!儆r}IENDB`WEBVTT 00:00.690 --> 00:03.370 Sortiere die Ausdrücke nach ihren Werten. 00:03.370 --> 00:05.640 Du kannst beliebig viele Karten in eine Kategorie setzen 00:05.640 --> 00:07.717 oder die Kategorie leer lassen. 00:07.717 --> 00:09.550 Wir haben dieses Diagramm hier. 00:09.550 --> 00:12.310 Dann haben wir diese Karten, die diese Ausdrücke haben. 00:12.310 --> 00:15.416 Und wir sollten diese Karten sortieren. 00:15.416 --> 00:16.790 Was ist Strecke AC geteilt durch Strecke BC? 00:16.790 --> 00:20.000 Was ist Strecke AC geteilt durch Strecke BC? 00:20.000 --> 00:21.030 Was ist Strecke AC geteilt durch Strecke BC? 00:21.030 --> 00:23.130 Welchem dieser Ausdrücke ist es gleich? 00:23.130 --> 00:27.109 Und dann sollten wir das Ergebnis in das richtige Kästchen ziehen. 00:27.109 --> 00:28.650 Um das herauszufinden, habe ich das 00:28.650 --> 00:32.750 Problem auf meinem kleinen 00:32.750 --> 00:35.050 Blatt gezeichnet. 00:35.050 --> 00:36.220 Blatt gezeichnet. 00:36.220 --> 00:37.960 Dieses hier ist das gleiche Diagramm 00:37.960 --> 00:39.110 nur ein bisschen vergrößert. 00:39.110 --> 00:41.799 Hier sind die Ausdrücke, die wir rüberziehen müssen. 00:41.799 --> 00:43.340 Und hier sind die Kästchen, von denen wir 00:43.340 --> 00:45.506 entscheiden müssen, ob sie den Ausdrücken entsprechen. 00:45.506 --> 00:46.930 entscheiden müssen, ob sie den Ausdrücken entsprechen. 00:46.930 --> 00:48.510 Also lass uns zunächst einen Blick hierauf werfen. 00:48.510 --> 00:52.530 Die Länge der Strecke AC geteilt durch die Länge der Strecke BC. 00:52.530 --> 00:54.089 Lass uns darüber nachdenken, was AC ist. 00:54.089 --> 00:55.130 Die Länge der Strecke AC. 00:55.130 --> 00:57.460 AC ist dies hier. 00:57.460 --> 01:02.480 Die Länge der Strecke AC zeichne ich in lila ein. 01:02.480 --> 01:07.280 geteilt durch Länge der Strecke BC, das ist dieses hier. 01:07.280 --> 01:11.040 Es ist also das Verhältnis dieser zwei 01:11.040 --> 01:12.560 Seiten eines rechtwinkligen Dreiecks. 01:12.560 --> 01:17.525 Dreieck ABC ist eindeutig rechtwinklig. 01:17.525 --> 01:18.900 Ich färbe es nun mal ein, damit 01:18.900 --> 01:20.608 du weisst, von welchem Dreieck ich rede. 01:20.608 --> 01:24.730 Dreieck ABC ist das gesamte Dreieck 01:24.730 --> 01:26.112 auf dass wir uns konzentrieren. 01:26.112 --> 01:27.820 So kannst du dir vorstellen, dass es sinnvoll 01:27.820 --> 01:29.820 dass das Verhältnis von zwei Seiten eines rechtwinkligen Dreiecks 01:29.820 --> 01:32.440 der Sinus eines ihrer Winkel ist. 01:32.440 --> 01:35.040 Und sie geben uns eine der die Winkel rechts hier. 01:35.040 --> 01:38.684 Sie geben uns diesen Winkel. 01:38.684 --> 01:40.600 Du meinst, sie haben den Winkel nur markiert, aber nicht gesagt, wie groß er ist? 01:40.600 --> 01:43.360 Sie haben alle 30° Winkel mit einem Bogen markiert. 01:43.360 --> 01:46.880 Sie haben alle 30° Winkel mit einem Bogen markiert. 01:46.880 --> 01:48.900 Das sind also 30 Grad. 01:48.900 --> 01:51.052 Du hast zwei Bögen hier, das sind 41 Grad. 01:51.052 --> 01:53.260 Du hast zwei Bögen hier, das sind 41 Grad. 01:53.260 --> 01:55.070 Dieser Winkel ist also 41 Grad. 01:55.070 --> 01:55.940 Dieser Winkel hat drei Bögen. 01:55.940 --> 01:58.360 Sie sagen nicht, wie gross der Winkel ist, 01:58.360 --> 02:00.160 aber dieser Winkel mit den drei Bögen 02:00.160 --> 02:02.380 ist kongruent zu dem anderen Winkel mit drei Bögen. 02:02.380 --> 02:03.290 ist kongruent zu dem anderen Winkel mit drei Bögen. 02:03.290 --> 02:06.990 Im gelben Dreieck ABC beträgt dieser Winkel 30 Grad. 02:06.990 --> 02:10.620 Im gelben Dreieck ABC beträgt dieser Winkel 30 Grad. 02:10.620 --> 02:12.590 Diese beiden Seiten sind auch gegeben. 02:12.590 --> 02:15.860 Wie hängt der 30° Winkel mit den beiden Seiten zusammen? 02:15.860 --> 02:18.610 Die Seite AC liegt direkt am Winkel an, 02:18.610 --> 02:22.270 Die Seite AC liegt direkt am Winkel an, 02:22.270 --> 02:25.190 und AC ist nicht die Hypotenuse. 02:25.190 --> 02:26.606 und AC ist nicht die Hypotenuse. 02:29.140 --> 02:30.510 Und was ist BC? 02:30.510 --> 02:33.510 Nun, BC ist die Hypotenuse dieses rechtwinkligen Dreiecks. 02:33.510 --> 02:36.030 BC ist die gegenüberliegende Seite der 90 Grad. 02:36.030 --> 02:38.860 BC ist also die Hypotenuse. 02:38.860 --> 02:44.050 Also, welche trigonometrische Funktion ist Ankathete durch Hypotenuse? 02:44.050 --> 02:48.220 Also, welche trigonometrische Funktion ist Ankathete durch Hypotenuse? 02:48.220 --> 02:50.790 Also, welche trigonometrische Funktion ist Ankathete durch Hypotenuse? 02:50.790 --> 02:54.700 Sinus eines Winkels ist Gegenkathete durch Hypotenuse. Kosinus eines Winkels ist Ankathete durch Hypotenuse. 02:54.700 --> 02:57.840 Sinus eines Winkels ist Gegenkathete durch Hypotenuse. Kosinus eines Winkels ist Ankathete durch Hypotenuse. 02:57.840 --> 03:01.700 Sinus eines Winkels ist Gegenkathete durch Hypotenuse. Kosinus eines Winkels ist Ankathete durch Hypotenuse. 03:01.700 --> 03:06.950 Der Kosinus von 30 Grad ist also die Länge von AC, der Ankathete, durch 03:06.950 --> 03:11.580 Der Kosinus von 30 Grad ist also die Länge von AC, der Ankathete, durch 03:11.580 --> 03:17.080 Der Kosinus von 30 Grad ist also die Länge von AC, der Ankathete, durch 03:17.080 --> 03:18.840 durch die Länge von BC, der Hypotenuse. 03:18.840 --> 03:22.120 AC durch BC ist der Kosinus von 30 Grad. 03:22.120 --> 03:25.300 AC durch BC ist der Kosinus von 30 Grad. 03:25.300 --> 03:27.690 Ziehen wir das hinüber in das Kästchen. 03:33.070 --> 03:35.700 Machen wir das Nächste. 03:35.700 --> 03:36.976 Gefragt ist der Kosinus des Winkels DEC. 03:36.976 --> 03:39.500 Gefragt ist der Kosinus des Winkels DEC. 03:39.500 --> 03:40.780 Wo liegt DEC? 03:40.780 --> 03:46.680 D, E, C. Das ist dieser Winkel. 03:46.680 --> 03:49.040 Markieren wir den Winkel DEC mit vier Bögen. 03:49.040 --> 03:50.790 Markieren wir den Winkel DEC mit vier Bögen. 03:50.790 --> 03:53.640 Was ist der Kosinus von DEC? 03:53.640 --> 03:57.300 Kosinus ist Ankathete durch Hypotenuse. 03:57.300 --> 04:00.740 Ankathete ist die benachbarte Seite des Winkels. 04:00.740 --> 04:02.986 Ankathete ist die benachbarte Seite des Winkels. 04:02.986 --> 04:04.860 Ist diese Seite nicht auch benachbart? 04:04.860 --> 04:07.527 Schon, das ist aber die Hypotenuse. 04:07.527 --> 04:09.360 Schon, das ist aber die Hypotenuse. 04:09.360 --> 04:14.060 Die Ankathete ist das Segment EC. 04:14.060 --> 04:16.190 Die Ankathete ist das Segment EC. 04:16.190 --> 04:21.800 Die Hypotenuse ist das Segment DE. 04:21.800 --> 04:24.770 Die Hypotenuse ist das Segment DE. 04:24.770 --> 04:27.050 Oder ED. 04:27.050 --> 04:31.650 Die Länge davon schreiben wir als DE. 04:31.650 --> 04:33.132 Was ist das gleich? 04:33.132 --> 04:34.590 EC durch DE steht nicht zur Auswahl. 04:34.590 --> 04:37.970 EC durch DE steht nicht zur Auswahl. 04:37.970 --> 04:39.170 EC durch DE steht nicht zur Auswahl. 04:39.170 --> 04:42.050 Wir haben aber einen Winkel zur Auswahl. 04:42.050 --> 04:42.550 Wir haben aber einen Winkel zur Auswahl. 04:42.550 --> 04:44.880 Sie geben uns diese 41 Grad an. 04:44.880 --> 04:47.670 Das Verhältnis der grünen Seite zur orangen Seite, ist das eine trigonometrische Funktion dieses Winkels? 04:47.670 --> 04:50.380 Das Verhältnis der grünen Seite zur orangen Seite, ist das eine trigonometrische Funktion dieses Winkels? 04:50.380 --> 04:52.010 Das Verhältnis der grünen Seite zur orangen Seite, ist das eine trigonometrische Funktion dieses Winkels? 04:52.010 --> 04:54.110 Das Verhältnis der grünen Seite zur orangen Seite, ist das eine trigonometrische Funktion dieses Winkels? 04:54.110 --> 04:56.840 Nun, in Bezug auf diesen 41° Winkel ist die grüne Seite die Gegenkathete, 04:56.840 --> 04:59.240 Nun, in Bezug auf diesen 41° Winkel ist die grüne Seite die Gegenkathete, 04:59.240 --> 05:00.800 die orange Seite ist die Hypotenuse. 05:00.800 --> 05:03.120 Die grüne Seite durch die orange Seite ist der Sinus von 41 Grad. 05:03.120 --> 05:06.190 Die grüne Seite durch die orange Seite ist der Sinus von 41 Grad. 05:06.190 --> 05:09.310 Die grüne Seite durch die orange Seite ist der Sinus von 41 Grad. 05:09.310 --> 05:11.470 Der Sinus von 41 Grad ist aber gleichzeitig der Kosinus des Winkels DEC. 05:11.470 --> 05:13.260 Der Sinus von 41 Grad ist aber gleichzeitig der Kosinus des Winkels DEC. 05:13.260 --> 05:15.930 Sinus ist Gegenkathete durch Hypotenuse. 05:15.930 --> 05:18.700 Kosinus von DEC ist also gleich Sinus von 41 Grad. 05:18.700 --> 05:22.200 Kosinus von DEC ist also gleich Sinus von 41 Grad. 05:22.200 --> 05:24.790 Kosinus von DEC ist also gleich Sinus von 41 Grad. 05:24.790 --> 05:29.430 Kosinus von DEC ist also gleich Sinus von 41 Grad. 05:29.430 --> 05:33.000 Ziehen wir das ins richtige Kästchen. 05:35.850 --> 05:39.280 Sinus von 41 Grad ist das Gleiche 05:39.280 --> 05:42.830 wie der Kosinus von Winkel DEC. 05:42.830 --> 05:44.780 Wir haben noch zwei. 05:44.780 --> 05:51.060 Nun müssen wir herausfinden, was der Sinus des Winkels CDA ist. 05:51.060 --> 05:53.890 Also mal sehen, wo ist CDA? 05:53.890 --> 05:57.380 CDA ist dieser gesamte Winkel. 05:57.380 --> 05:59.987 CDA ist dieser gesamte Winkel. 05:59.987 --> 06:02.070 Ich markiere ihn mit fünf Bögen. 06:02.070 --> 06:04.510 Ich markiere ihn mit fünf Bögen. 06:04.510 --> 06:07.090 Ich markiere ihn mit fünf Bögen. 06:07.090 --> 06:11.950 Jetzt haben wir dieses grosse rechtwinklige Dreieck. 06:11.950 --> 06:13.850 Jetzt haben wir dieses grosse rosa rechtwinklige Dreieck. 06:13.850 --> 06:18.340 Jetzt haben wir dieses grosse rosa rechtwinklige Dreieck. 06:18.340 --> 06:19.289 Jetzt haben wir dieses grosse rosa rechtwinklige Dreieck. 06:19.289 --> 06:21.080 Wir wollen den Sinus dieses Winkels: Sinus ist Gegenkathete durch Hypotenuse. 06:21.080 --> 06:23.003 Wir wollen den Sinus dieses Winkels: Sinus ist Gegenkathete durch Hypotenuse. 06:23.003 --> 06:26.250 Wir wollen den Sinus dieses Winkels: Sinus ist Gegenkathete durch Hypotenuse. 06:26.250 --> 06:35.800 Die Gegenkathete ist CA. 06:35.800 --> 06:40.700 Der Sinus des Winkels ist also CA durch AD. 06:40.700 --> 06:42.840 Der Sinus des Winkels ist also CA durch AD. 06:42.840 --> 06:47.970 AD ist die Hypotenuse. 06:47.970 --> 06:52.080 Der Sinus des Winkels CDA ist CA durch AD. 06:52.080 --> 06:55.520 Das kommt in den Lösungen nicht vor. 06:55.520 --> 06:59.260 Aber vielleicht ist CA durch AD auch eine andere trigonometrische Funktion? 06:59.260 --> 07:01.370 Aber vielleicht ist CA durch AD auch eine andere trigonometrische Funktion? 07:01.370 --> 07:02.562 Aber vielleicht ist CA durch AD auch eine andere trigonometrische Funktion? 07:02.562 --> 07:04.020 Der Winkel DAC beträgt 30 Grad. 07:04.020 --> 07:05.686 Der Winkel DAC beträgt 30 Grad. 07:05.686 --> 07:08.080 Der Winkel DAC beträgt 30 Grad. 07:08.080 --> 07:09.990 Der Winkel DAC beträgt 30 Grad. 07:09.990 --> 07:12.145 Was ist DC durch AD im Bezug auf den 30 Grad Winkel? 07:12.145 --> 07:13.270 Was ist DC durch AD im Bezug auf den 30 Grad Winkel? 07:13.270 --> 07:15.780 Was ist DC durch AD im Bezug auf den 30 Grad Winkel? 07:15.780 --> 07:19.850 Was ist DC durch AD im Bezug auf den 30 Grad Winkel? 07:19.850 --> 07:22.440 Für den 30 Grad Winkel ist DC die Ankathete und AD die Hypotenuse. 07:22.440 --> 07:24.260 Welche Funktion ist Ankathete durch Hypotenuse? 07:24.260 --> 07:25.840 Nun, Kosinus. 07:25.840 --> 07:28.670 Das ist also gleich der Kosinus dieses Winkels. 07:28.670 --> 07:32.960 Sinus von CDA ist gleich dem Kosinus von 30 Grad. 07:32.960 --> 07:36.770 Sinus von CDA ist gleich dem Kosinus von 30 Grad. 07:36.770 --> 07:39.180 Sinus von CDA ist gleich dem Kosinus von 30 Grad. 07:39.180 --> 07:44.490 Sinus von CDA ist gleich dem Kosinus von 30 Grad. 07:44.490 --> 07:48.730 Ziehen wir das in das richtige Kästchen. 07:53.510 --> 07:55.320 Eins haben wir noch. 07:55.320 --> 07:56.180 Eins haben wir noch. 07:56.180 --> 07:58.740 Wir sind fast da! 07:58.740 --> 08:00.770 AE durch EB. 08:00.770 --> 08:05.150 AE durch EB. 08:05.150 --> 08:06.450 Länge des Segments AE 08:06.450 --> 08:08.820 Länge des Segments AE 08:08.820 --> 08:10.540 Länge des Segments AE 08:10.540 --> 08:12.501 Länge des Segments AE 08:12.501 --> 08:16.240 Länge des Segments AE 08:16.240 --> 08:18.734 durch die Länge des Segments EB. 08:18.734 --> 08:22.250 durch die Länge des Segments EB. 08:22.250 --> 08:25.180 durch die Länge des Segments EB. 08:25.180 --> 08:27.320 Das ist EB. 08:27.320 --> 08:33.590 Jetzt haben wir dieses grüne rechtwinklige Dreieck. 08:33.590 --> 08:35.890 Jetzt haben wir dieses grüne rechtwinklige Dreieck. 08:35.890 --> 08:42.270 Der Winkel mit zwei Bögen war der 41 Grad Winkel. 08:42.270 --> 08:44.500 Der Winkel mit zwei Bögen war der 41 Grad Winkel. 08:44.500 --> 08:47.320 Der Winkel mit zwei Bögen war der 41 Grad Winkel. 08:47.320 --> 08:49.960 Der Winkel mit zwei Bögen war der 41 Grad Winkel. 08:49.960 --> 08:52.620 Was ist das Verhältnis AE durch EB für den 41 Grad Winkel? 08:52.620 --> 08:56.860 Im Bezug auf den 41 Grad Winkel ist AE durch EB gleich Gegenkathete durch Hypotenuse, 08:56.860 --> 08:59.900 Im Bezug auf den 41 Grad Winkel ist AE durch EB gleich Gegenkathete durch Hypotenuse, 08:59.900 --> 09:04.090 Das ist also der Sinus von 41 Grad. 09:04.090 --> 09:07.460 Sinus von 41 Grad steht dort. 09:07.460 --> 09:10.950 Ziehen wir das ins richtige Kästchen. 09:10.950 --> 09:13.190 Ziehen wir das ins richtige Kästchen. 09:13.190 --> 09:14.890 Der Tangens von 41 Grad kam also gar nicht vor. 09:14.890 --> 09:17.960 Der Tangens von 41 Grad kam also gar nicht vor. 09:17.960 --> 09:20.440 Stimmt das alles? 09:20.440 --> 09:22.100 Stimmt das alles? 09:22.100 --> 09:23.830 Stimmt. WEBVTT 00:01.760 --> 00:06.040 Титруването е метод за определяне на концентрацията на даден разтвор. 00:06.160 --> 00:08.800 Нека да кажем, че започваме с кисел разтвор. 00:08.801 --> 00:11.425 Нека имаме разтвор на солна киселина. 00:11.425 --> 00:13.210 Имаме HCl. 00:13.210 --> 00:15.736 Знаем обема на НCl, 00:15.736 --> 00:20.341 нека да е 20,0 милилитра HCl. 00:20.549 --> 00:22.457 Но не знаем концентрацията. 00:22.457 --> 00:25.488 Значи пишем ? за концентрацията на HCl. 00:25.488 --> 00:29.044 Можем да определим концентрацията чрез титруване. 00:29.896 --> 00:33.385 Трябва да добавим няколко капки от киселинно-основен индикатор. 00:33.385 --> 00:38.120 Значи в колбата добавяме няколко капки индикатор. 00:38.340 --> 00:40.100 Ще използвам фенолфталеин. 00:40.105 --> 00:43.618 Фенолфталеинът е безцветен в киселина, 00:43.618 --> 00:46.394 но става розов в присъствието на основа. 00:46.394 --> 00:48.865 И тъй като сега го добавяме в киселина, 00:48.865 --> 00:51.025 разтворът сега е безцветен. 00:51.025 --> 00:52.633 Няма цвят. 00:52.633 --> 00:55.667 Тук имаме нашия стандартен разтвор, нали? 00:55.667 --> 00:59.321 Знаем концентрацията на натриев хидроксид. 00:59.321 --> 01:02.477 Нека имаме разтвор на натриев хидроксид, 01:02.477 --> 01:06.757 с концентрация 0,100 мол/литър. 01:07.321 --> 01:09.888 И сме готови да започнем титруването. 01:09.888 --> 01:13.288 Оставяме натриевия хидроксид да капе 01:13.288 --> 01:17.576 в колбата, която съдържа HCl и индикатор. 01:18.208 --> 01:20.938 Киселината и основата ще реагират, нали? 01:20.938 --> 01:23.872 Така че ще получим реакция на неутрализация на киселина с основа. 01:23.872 --> 01:28.159 HCL + NaOH, нали? 01:28.160 --> 01:33.000 Относно продуктите, ще получим ОН–, тук ще има Н+, 01:33.000 --> 01:36.140 Н+ и ОН– дават Н2О. 01:36.432 --> 01:40.199 Другите ни продукти ще бъдат Na+ и Cl–, 01:40.199 --> 01:43.519 от които се получава NaCl, натриев хлорид. 01:44.303 --> 01:47.731 И да кажем, че сме добавили определено количество основа. 01:47.775 --> 01:49.895 Значи това ще бъде по-високо, 01:49.895 --> 01:54.184 и тогава разтворът ще стане розов. 01:54.184 --> 01:58.700 Да кажем, че виждаме как разтворът става розов и остава розов. 01:58.880 --> 02:02.080 Това означава, че цялото количество киселина 02:02.094 --> 02:04.630 се е неутрализирало с основата. 02:04.630 --> 02:08.586 И имаме малко количество основа в излишък, 02:08.966 --> 02:12.711 поради което индикаторът остава розов. 02:12.711 --> 02:14.518 Имаме малък излишък от основа, 02:14.518 --> 02:17.798 което означава, че е реагирало цялото налично количество киселина. 02:17.798 --> 02:20.111 И там, където индикаторът променя цвета си, 02:20.111 --> 02:23.889 се нарича точка на титруване, нали? 02:23.901 --> 02:27.137 Когато разтворът промени цвета си, 02:27.261 --> 02:29.614 тогава имаме точка на титруване. 02:29.620 --> 02:34.920 И тук спираме и проверяваме обема на основата, който сме използвали. 02:35.100 --> 02:36.940 Ако сме започнали тук, 02:36.941 --> 02:38.613 с такова количество основа, 02:38.613 --> 02:40.662 и да кажем, че завършваме тук, нали? 02:40.662 --> 02:42.573 Значи все още имаме останала основа. 02:42.580 --> 02:47.220 И това е обемът на основата, който сме използвали при титруването. 02:47.400 --> 02:50.960 Значи тук имаме промяна на обема, 02:51.180 --> 02:55.680 и да кажем, че това са 48,6 милилитра. 02:56.077 --> 02:59.748 Трябваха ни 48,6 милилитра основа, 02:59.748 --> 03:03.868 за да неутрализираме напълно киселината, която имаме. 03:04.267 --> 03:08.992 И сега можем да изчислим концентрацията на HCl. 03:09.887 --> 03:11.068 Хайде да го направим, 03:11.068 --> 03:15.214 като започнем с концентрацията на натриевия хидроксид. 03:15.500 --> 03:22.880 Знаем, че започнахме с разтвор от 0,100 мол/л NaOH. 03:23.040 --> 03:25.980 Значи 0,1000 мол/литър. 03:25.995 --> 03:30.424 Концентрацията е мол за литър. 03:30.891 --> 03:34.568 Значи това са молове на литър. 03:35.011 --> 03:38.954 И търсим колко мола основа 03:38.954 --> 03:42.878 сме използвали за неутрализация на наличната киселина. 03:43.474 --> 03:47.022 Значи взимаме нашия обем, 48,6 милилитра, 03:47.022 --> 03:50.061 и го обръщаме в литри. 03:50.061 --> 03:53.500 Просто преместваме десетичния знак три позиции наляво. 03:53.620 --> 03:56.300 Едно, две, три. 03:56.300 --> 04:00.432 Това са 0,0486 литра. 04:00.740 --> 04:07.640 Значи това са молове върху 0,0486 литра. 04:07.840 --> 04:10.572 Нека да си направя повече място. 04:10.572 --> 04:12.387 Само бързо ще го преработя. 04:12.387 --> 04:15.276 0,100 е равно на 04:15.276 --> 04:18.839 х върху 0,0486. 04:18.839 --> 04:21.712 Намирам Х, който е равен 04:21.712 --> 04:25.088 на моловете натриев хидроксид, който е необходим, 04:25.088 --> 04:28.015 за да неутрализираме наличната киселина. 04:28.015 --> 04:30.487 Значи когато намерим Х, 04:30.487 --> 04:35.259 имаме 0,0486 мола 04:35.864 --> 04:39.666 натриев хидроксид, използван при титруването. 04:40.606 --> 04:44.514 Сега да погледнем в химичното уравнение какво се случва. 04:44.566 --> 04:47.358 Когато погледна изравненото химично уравнение, 04:47.360 --> 04:50.980 тук имаме едно и тук имаме едно. 04:51.180 --> 04:54.245 Имаме молно съотношение едно към едно. 04:54.245 --> 04:57.390 Значи точката на еквивалентност е там, където имаме 04:57.390 --> 05:02.760 добавен достатъчно количество стандартен разтвор, за да реагира 05:02.760 --> 05:05.500 напълно с титрувания разтвор. 05:05.600 --> 05:09.160 В еквивалентния пункт е неутрализирано цялото количество киселина. 05:09.280 --> 05:11.495 Нали? То реагира напълно. 05:11.495 --> 05:14.540 И понеже имаме молно отношение едно към едно, 05:14.540 --> 05:18.188 ако съм използвал толкова молове натриев хидроксид, 05:18.188 --> 05:23.700 те са реагирали с толкова молове HCl, които са били в изходния разтвор. 05:23.840 --> 05:27.720 Значи мога да напиша, че трябва да има 05:27.725 --> 05:31.717 0,00486 мола 05:31.717 --> 05:36.717 HCl в колбата преди началото на титруването. 05:37.584 --> 05:41.698 Знам това от молното отношение едно към едно. 05:42.214 --> 05:46.028 Спомни си, че търсим концентрацията на HCl. 05:46.028 --> 05:48.149 Началната концентрация. 05:48.149 --> 05:52.540 А концентрацията е в мол за литър. 05:52.640 --> 05:58.280 Значи сега знам колко мола HCl имам в изходния разтвор, 05:58.480 --> 06:01.120 който беше 20 милилитра, нали? 06:01.132 --> 06:03.668 Тук имахме 20 милилитра. 06:03.668 --> 06:06.116 Трябва да го обърна в литри. 06:06.116 --> 06:09.515 Премествам десетичния знак с три места. 06:09.515 --> 06:12.451 Имам 0,02 литра. 06:12.460 --> 06:19.240 И последната стъпка при изчисляване на концентрацията на HCl 06:19.240 --> 06:21.640 е да намерим колко HCl имаме, 06:21.820 --> 06:28.600 което е 0,00486 мола на литър разтвор. 06:28.800 --> 06:35.560 И понеже имаме 20 милилитра, те са развни на 0,0200 литра. 06:35.700 --> 06:40.520 Добре, сега мога да взема калкулатора и да сметна 06:40.680 --> 06:43.436 началната концентрация на HCl, с която започнахме. 06:43.436 --> 06:46.961 0,00486 06:46.961 --> 06:52.040 ще разделим на 0,0200. 06:52.180 --> 06:56.760 Получавам 0,243. 06:56.760 --> 07:04.640 Значи концентрацията на HCl е равна на 0,243 мол/литър. 07:05.060 --> 07:09.380 Намерихме изходната концентрация на HCl. 07:09.800 --> 07:12.816 Има и кратък начин за решаване на тази задача, 07:12.816 --> 07:16.656 който е да умножим моловете за литър 07:16.656 --> 07:19.072 по обема на киселината, 07:19.072 --> 07:23.507 което е равно на моловете за литър по обема на използваната основа. 07:23.911 --> 07:26.760 Така МV = MV. 07:26.760 --> 07:28.831 Нека отляво е киселината, 07:28.831 --> 07:31.031 а отдясно да е основата. 07:31.031 --> 07:34.966 М на киселината е това, което търсим. 07:34.966 --> 07:36.478 Ще го означа с Х. 07:36.478 --> 07:38.726 Началният обем на киселината, 07:38.726 --> 07:41.685 можеш да оставиш тук милилитрите, ако искаш, 07:41.685 --> 07:45.700 20,0 милилитра е началното количество киселина. 07:45.854 --> 07:48.311 За основата, знаем концентрацията на основата, 07:48.311 --> 07:50.702 която използвахме в титруването, нали? 07:50.702 --> 07:54.205 Тя е 0,100 мол/литър. 07:54.205 --> 07:56.744 Знаем и обема на основата, 07:56.744 --> 08:00.021 използвана за пълна неутрализация на киселината. 08:00.021 --> 08:03.938 Използвахме 48,6 милилитра. 08:04.293 --> 08:07.549 Обърни внимание, че тук ще се съкратят милилитрите. 08:07.549 --> 08:10.620 Сега можем да намерим Х. 08:10.740 --> 08:18.920 Взимам калкулатора, трябва да умножа 48,6 по 0,100. 08:19.140 --> 08:22.213 Получавам 4,86, 08:22.220 --> 08:25.720 после делим на 20, 08:25.840 --> 08:29.415 и получавам отговор 0,243. 08:29.415 --> 08:34.415 Значи Х е равно на 0,243 мол/литър. 08:35.320 --> 08:41.160 Този кратък метод работи чудесно за силни основи и киселини 08:41.360 --> 08:44.319 и съотношение едно към едно на моловете. 08:44.320 --> 08:49.140 В следващото видео ще решим задача, където отношението не е 1:1. WEBVTT 00:00.500 --> 00:04.497 უნდა დავშალოთ მამრავლებად 4 x მეოთხე ხარისხში y, გამოკლებული 00:04.497 --> 00:09.230 8x მესამე ხარისხში y, გამოკლებული 2x კვადრატში. 00:09.230 --> 00:12.160 ამის მამრავლებად დასაშლელეად, უნდა გავიხსენოთ ამ წევრების 00:12.160 --> 00:14.190 უდიდესი საერთო გამყოფი. 00:14.190 --> 00:15.030 მოდით გადავწერ. 00:15.030 --> 00:23.290 მოცემულია 4xკვადრატში გამრავლებული y–ზე, და ვაკლებთ 8x მესამე ხარისხშიჯერ y–ს 00:23.290 --> 00:27.390 შემდეგ მოდის მინუს 2x კვადრატში. 00:27.390 --> 00:30.960 სხვა ვიდეოში მას უმარტივეს ნაწილებამდე ვშლიდით, 00:30.960 --> 00:35.280 თუმცა მგონია ახლა საკმარისი გამოცდილება გვაქვს, რომ ნაწილი ზეპირად ამოვხსნათ. 00:35.280 --> 00:38.950 რა არის უდიდესი რიცხვი, რომელზეც იყოფა ეს ყველაფერი? 00:38.950 --> 00:42.260 როდესაც ვამბობ რიცხვს, მე ვგულისხმობ კოეფიციენტს. 00:42.260 --> 00:44.840 გვაქვს ოთხი, რვა და ორი. 00:44.840 --> 00:46.950 უარყოფითობის ნიშანზე ჯერ არ ვნერვიულობთ. 00:46.950 --> 00:53.230 უდიდესი გამყოფი ორის რვის და ოთხის არის ორი. 00:53.230 --> 00:55.410 ორზე იყოფა ყველა მათგანი, აშკარაა, რომ ეს არის 00:55.410 --> 00:57.120 უდიდესი რიცხვი, რომელიც ეტევა ორში. 00:57.120 --> 01:00.480 ეს არის უდიდესი რიცხვი, რომელიც იქნება უდიდესი 01:00.480 --> 01:02.110 საერთო გამყოფის ნაწილი. 01:02.110 --> 01:03.460 მოდით დავწეროთ. 01:03.460 --> 01:05.090 ეს იქნება ორი. 01:05.090 --> 01:07.990 შემდგომ, რა არის უდიდესი გამყოფი 01:07.990 --> 01:12.360 რა არის x-ის უდიდესი ხარისხი, რომელიც ამ სამივეზე იყოფა? 01:12.360 --> 01:15.820 x კვადრატში ჩაეტევა ყველა მათგანში, ეს აშკარაა. 01:15.820 --> 01:19.930 x-ის უდიდესი ხარისხი, რომელიც დაეტევა ამ ბოლო წევრში. 01:19.930 --> 01:25.540 x კვადრატში იქნება უდიდესი საერთო x-ის ხარისხი ყველასათვის. 01:25.540 --> 01:26.450 2x კვადრატში. 01:26.450 --> 01:29.630 საბოლოოდ, რა არის y-ის უდიდესი ხარისხი, რომელზეც 01:29.630 --> 01:31.080 იყოფა ყველლა მათგანი? 01:31.080 --> 01:34.050 ეს ორი იყოფა y-ზე, მაგრამ ეს არ იყოფა 01:34.050 --> 01:37.290 შესაბამისად არ არსებობს y-ის ხარისხი, რომელზეც ყველა იყოფა. 01:37.290 --> 01:44.430 უდიდესი საერთო გამყოფი, ამ სამივესთვის არის 2x კვადრატში. 01:44.500 --> 01:47.020 ახლა უნდა ვიფიქროთ თითოეულ წევრზე, როგორც 01:47.020 --> 01:50.320 2x კვადრატისა და რაღაც რიცხვის ნამრავლზე. 01:50.320 --> 01:52.610 რათა ეს სხვა რიცხვი ვიპოვოთ, შეგვიძლია 01:52.610 --> 01:55.500 ფრჩხილებს გარეთ გავიტანოთ 2x კვადრატში, ვთქათ ეს არის იგივე 01:55.500 --> 01:58.020 ან სანამ გავიტანდით, შეგვიძლია 01:58.020 --> 02:01.840 ვნახოთ, რომ 4x მეოთხე ხარისხში არის იგივე, რაც 2x კვადრატში 02:01.840 --> 02:07.300 გამრავლებული 4x მეოთხე ხარისხში y, შეფარდებული 2x კვადრატთან. 02:07.300 --> 02:08.060 სწორია? 02:08.060 --> 02:10.810 თუ გადაამრავლებთ ამას მიიღებთ 4xy-ს. 02:10.810 --> 02:15.910 მსგავსად, შეიძლება თქვათ, რომ 8x მესამე ხარისხში y -- გავიტან 02:15.910 --> 02:21.530 უარყოფით ნიშანს წინ -- არის იგივე, რაც 2x კვადრატში, 02:21.530 --> 02:25.860 ჩვენი უდიდესი საერთო გამყოფი, გამრავლებული 8x მესამე ხარისხში y 02:25.860 --> 02:28.340 შეფარდებულ 2x კვადრატთან. 02:28.340 --> 02:32.120 და საბოლოოდ, 2x კვადრატში არის იგივე, რაც, თუ ჩვენ 02:32.120 --> 02:37.420 დავშლით მამრავლებად 2x კვადრატში -- ჩვენ წინ გაგვაქ უარყოფითი ნიშანი 02:37.420 --> 02:41.140 -- თუ დავშლით მამრავლებად 2x კვადრატში, ეს არის იგივე, რაც 02:41.140 --> 02:44.260 2x კვადრატში გამრავლებული 2x კვადრატზე შეფარდებული 2x კვადრატთან. 02:44.260 --> 02:46.850 თითქოს სისულელეა ის, რასაც ახლა ვაკეთებ, მაგრამ მინდა 02:46.850 --> 02:51.840 გაჩვენოთ, რომ მე უბრალოდ ვამრავლებ და ვყოფ ამ ორივე წევრს 2x კვადრატზე. 02:51.980 --> 02:54.030 ვამრავლებ და ვყოფ. 02:54.030 --> 02:55.420 ეს არის აბსურდულად მატივი. 02:55.420 --> 02:59.500 ეს უბრალოდ ამარტივებს 2x კვადრატში, ან 02:59.500 --> 03:01.510 2x კვადრატში გამრავლებულს ერთზე. 03:01.510 --> 03:05.920 ეს მარტივდება ერთამდე, შეიძლება ქვევით უნდა დავწერო. 03:05.920 --> 03:07.560 მაგრამ სადამდე მარტივდება ეს? 03:07.560 --> 03:12.670 აი ეს პირველი წევრი, მარტივდება 2x კვადრატში გამრავლებული 03:12.670 --> 03:16.860 -- იღებთ, რომ ოთხი გაყოფილი ორზე არის ორი, x მეოთხე ხარისხში 03:16.860 --> 03:20.080 გაყოფილი x-ზე კვადრატში არის x კვადრატში. 03:20.080 --> 03:24.140 შემდგომ კი y გაყოფილი ერთზე უბრალოდ იქნება y. 03:24.140 --> 03:28.420 ეს არის 2x კვადრატში გამრავლებული 2x კვადრატში y-ზე, და ახლა გვაქვს 03:28.420 --> 03:35.382 უარყოფითი 2x კვადრატში გამრავლებული, რვა გაყოფილი ორზე არის ოთხი. 03:35.382 --> 03:38.880 x მესამე ხარისხში გაყოფილი x კვადრატზე არის x. 03:38.880 --> 03:42.400 და y გაყოფილი ერთზე, თქვენ წარმოიდგინეთ, არის უბრალოდ y. 03:42.400 --> 03:48.010 საბოლოოდ, რა თქმა უნდა, გაქვთ უარყოფითი 2x კვადრატში 03:48.010 --> 03:52.080 გამრავლებული -- აი ეს მარტივდება ერთამდე -- გამრავლებული ერთზე. 03:52.080 --> 04:02.270 ახლა, ფრჩხილებს გარეთ, რომ გაგვეტანა 2x კვადრატში, ამ გამოსახულებიდან, 04:02.270 --> 04:06.020 თქვენ მიიღებდით 2x კვადრატში გამრავლებული, 04:06.020 --> 04:09.250 ამ წევრს გამოკლებული ეს წევრი გამოკლებული ეს წევრი. 04:09.250 --> 04:12.140 მართალია, თუ ამას გაიტანთ ფრჩხილებს გარეთ, თქვენ წამოიღებთ 04:12.140 --> 04:15.520 ამას თითოეული წევრიდან, თქვენ მიიღებთ 2x კვადრატში გამრავლებული 04:15.520 --> 04:27.160 2x კვადრატში y–ზე, გამოკლებული 4xy და შემდგომ მინუს ერთი. 04:27.160 --> 04:29.020 გამოვაკლოთ ერთი და მოვრჩით. 04:29.020 --> 04:30.680 ჩვენ ამოცანა დავყავით მამრავლებად. 04:30.680 --> 04:32.220 ბევრი ეტაპი გავიარეთ. 04:32.220 --> 04:34.760 მიზეზი, თუ რატომ ვიწვალე ამდენი იმის საჩვენებლად, 04:34.760 --> 04:37.940 თუ რას ვაკეთბთ აქ არის, რომ თქვენ ზუსტად იცოდეთ თუ რას ვაკეთებთ აქ. 04:37.940 --> 04:40.530 მომავალში ალბათ ამას უფრო სწრაფად გააკეთებთ. 04:40.530 --> 04:43.190 შესძლებთ ბევრი ეტაპის ზეპირად გაკეთბას. 04:43.190 --> 04:45.190 შეიძლება თქვათ, კარგი მოდით ამას შევხედოთ. 04:45.190 --> 04:49.690 უდიდესი კოეფიციენტი, რომელიც ყოფს ამ ყველაფერს არის 04:49.690 --> 04:53.060 ორი, მოდით ავიღებ ორს, მამრავლად გამოვიტან ორს. 04:53.060 --> 04:55.690 ყველა მათგანი იყოფა x კვადრატზე. 04:55.690 --> 04:56.960 ეს x-ის უდიდესი ხარისხია. 04:56.960 --> 04:59.130 მოდით გავიტან ფრჩხილებს გარეთ x კვადრატს. 04:59.130 --> 05:02.050 ამას არ აქვს y, ამიტომ არ შემიძლია გავიტანო y. 05:02.050 --> 05:04.700 ვნახოთ, ეს იქნება 2x კვადრატში გამრავლებული -- რას უდრის 05:04.700 --> 05:06.480 ეს გაყოფილი 2x კვადრატზე? 05:06.480 --> 05:08.815 ოთხი გაყოფილი ორზე არის ორი. 05:08.815 --> 05:12.450 x მეოთხე ხარისხში გაყოფილი x კვადრატზე არის x კვადრატი. 05:12.450 --> 05:15.720 y გაყოფილი ერთზე არ განსხვავდება ხარისხით იმისგან, რაც გამოვყავით, 05:15.720 --> 05:17.830 ამიტომ ეს უბრალოდ იქნება y. 05:17.830 --> 05:22.540 შემდგომ გვაქვს მინუს რვა გაყოფილი ორზე, ეს უდრის ოთხს. 05:22.540 --> 05:25.740 x მესამე ხარისხში გაყოფილი x-ზე მეორე ხარისხში არის x. 05:25.740 --> 05:28.960 შემდგომ გაყავით, ვთქვათ ერთზე, ეს არის y. 05:28.960 --> 05:32.390 შემდგომ გაქვთ მინუს ორი გაყოფილი ორზე არის ერთი. 05:32.390 --> 05:34.400 x კვადრატში გაყოფილი x კვადრატზე არის ერთი, 05:34.400 --> 05:36.510 2x კვადრატში გაყოფილი 2x კვადატზე არის ერთი. 05:36.510 --> 05:38.985 მომავალში ასე გააკეთებთ, უბრალოდ ზეპირად 05:38.985 --> 05:41.280 გამოყოფთ მამრავლებს, მაგრამ მინდა გესმოდეთ, თუ 05:41.280 --> 05:42.480 რა გავაკეთეთ აქ. 05:42.480 --> 05:43.370 ეს არ არის მაგია. 05:43.370 --> 05:45.970 ამის გასაგებად მაგია არაა საჭირო, თქვენ შეგიძლიათ 05:45.970 --> 05:48.450 გამოიყენოთ განრიგებადობის კანონი ამის გასამრავლებლად 05:48.450 --> 05:50.360 და კიდევ ერთხელ ამის გადასამრავლებლად 05:50.360 --> 05:52.860 და ნახავთ, რომ მიიღებთ ზუსტად ამას. ݀ZEߣBBBBBwebmBBSgZMtMSIfSMSTkSMSTgSMSSkSZz@WIf*ױB@MLavf58.45.100WALavf58.45.100DA TkNAPׁsňkNk#p"undV_VP8#ツUຂ TT UUU ׁsň 6r"undA_VORBISᑟ@刀bd cM]vorbisDvorbis4Xiph.Org libVorbis I 20200704 (Reducing Environment)encoder=Lavc58.91.100vorbisBCVcT)FRJs1FbJBHsS9לk SP)RRic)RKI%t:'c[I֘kA RL)ĔRBS)ŔRJB%t:SJ(AsctJ$dLBH)JSNBH5R)sRRjA B АU@ P2((#9cI pIɱ$K,KDQU}6UUu]u]u 4d@H d Y F(BCVb(9&|sf9h*tp"In*s9's8srf1h&sf)h&sAks9qFsAj6s9j.s"Im.s9s9sspN8sZnBs>{sB8s9s9sАUA6q HEiȤݣ$h r GR TI) 4d!RH!RH!R!b) *2,2,2밳:0C KMXckZiJ)RJ) YdAF!R!r)BCVU}SvteׅYn]8u}amXeY9~Xet]_XmVY_}xu]n̺ mc}Yf_w:㩪+ , Ƴ, *±,j°ڶ1ܾn,pk1Qu|_x tu]yf]utG8~@!+8$dY(Y(躢hiiiZgi),iiZfhk)˦jʲi캲mlۢiʲil,ۮ꺤Yyijgjʲiyjzh(j,[g試'j*˦ڲilmmim-jۮ,ۺ/iijg癦il+[(扦j,ʖ癪'ꉞk*˦jڪil-*ˮmʲnljjʲl˾ʪ)˦ڲi-۲˲iʲim.˲mlhm-*۲-,ۺʮo-p0l+ۺo2}DӔeS5mTUYvee}4m[UU[6MնeY}Yma4M6UUMմmYmaeveٷe[uוu_}e溲˲p p0 a1R9Q9 dA!9!92 RZ !Rk8ؠ)8@!+TX癢jڲcI'H牢im['牢ih뺺.뺲+릪ʮ,ª+˲m°ʲl۶oܺ‘.1 G @6pR4XhJ 0!B!RJ!0`B(4dE'C)RJ)RJ)RJ)RJ)RJ)RH)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJRJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)RJ)R pz0 HQJ)Ɯ1cI()b9RRi-9!RmsRZ13礤[9RRkVk5ZZ5לs͹k9לs1לs9s9s48ذ:IX`!+Ts9R9"s9!T9tBs9!9B!s: BBA!J(!B!:!B!B!RJ!B P`@ #R΄AA AQ3 BL9љbNj3S9tjA^2  (B1A U DDH.\]BBX@ 88'ST ""8>*,.02468:<@TgAsscgEMAJOR_BRANDDisomgEMINOR_VERSIOND512g'ECOMPATIBLE_BRANDSDisomiso2avc1mp41gEENCODERDLavf58.45.100ssccňkNk#pgEHANDLER_NAMEDVideoHandlerg!EENCODERDLavc58.91.100 libvpxgȢEDURATIOND00:05:28.236000000ssccň 6rgEHANDLER_NAMEDSoundHandlerg$EENCODERDLavc58.91.100 libvorbisgȢEDURATIOND00:05:28.263000000Cu"xA* 9) "" N>> =wV>|$|4'c? 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