Rubik Combinaciones - 100

Para N = 2 tenemos 3674160 Para N = 3 tenemos 43252003274489856000 Para N = 4 tenemos 7401196841564901869874093974498574336000000000 Para N = 5 tenemos 282870942277741856536180333107150328293127731985672134721536000000000000000 Para N = 6 tenemos 1571528584010240632810139595194837715085107903139687423446 94684829502629887168573442107637760000000000000000000000000 Para N = 7 tenemos 1950055118373130783532912675401974879490499269204343456715 213291232323270613546918006527871275585336068232855171913731129999360000000000 0000000000000000000000000 Para N = 8 tenemos 3517378092310945277750959236700655739853993632897809835242 760587984399866399090362863487402409834428740250404360841611301667971794193730 804101230736852811762200672731136000000000000000000000000000000000000000000000 0000 Para N = 9 tenemos 1417039239054261291524639391688997075273294638451483058927 683365538744466760982106803407904503961721663507521976501256633094299030251790 397178769978351926532928804860308313486157307557309222408241686601088248682905 6000000000000000000000000000000000000000000000000000000000000000 Para N = 10 tenemos 829835985127823627087693817800363447451291620946773828835 676913117640213480951637783361432070429931520560792710304237411109027687324570 084868320967777581065091771691978947477588597233401776087649069856463893820473 198112275491120867535247427198309900768054224793800540160000000000000000000000 00000000000000000000000000000000000000000000000000000000000 Para N = 11 tenemos 108540871852024137837529457366425345163408989164877909166 491842616641991981135011689476695849803941790591401795168969498249897355324768 178088518513156026831828793854471326717801604260274446021846541136205357444802 749291495386649979610567642710417177711042509688835903368099465519253326878312 637499376794203125671816898434564096000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000 Para N = 12 tenemos 206367789807384435764660319792025889017025151600102611867 1

311248308476785039382835332626797219523954401057124841139561617202045536364984 966997786324127526860321933290847812153619508562415705187174941517008822075531 927475176781800453848569804861391274324665172913522415138625526473696017548100 314516486291847983598463608272496783377127468631993081333673478644126612530416 692301553438608605577216000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000000 Para N = 13 tenemos 876357231708313889966677150611544881019798854841715260740 326412555322503219321227344140530243631476653880185603135626334272320913149215 251393495637794367981833754092447080342784195484097449816431791151314772046023 083443151703889089793464361385484385902519919119521517611649049719388853358455 826317866985058789277810896890453914957009751412528132932631733050007866392560 872870461292013959223142161873796649253733828491691523817040835761666371784608 947594917314560000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000000000000000000 Para N = 14 tenemos 540963548099812666682933820527371848034397299421159424155 049590163050476068411636535753418151164087747335175625856384218966484021303366 183282419501905855736853129473336748334480865044041590895574268088789869745129 254462038071324999531694426075100409916615749865129695263458102688963609061584 210944262593991636265113756737626636978724934112730782655392014271667104603281 109817916292819714983182178040688577343546599157272742343832041118953722678322 816449671581689289561473448113662507616149879108855419077298200781492692561885 118925750927360000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000 Para N = 15 tenemos 745839677970891439942570342411642858883266977575291237033 168469336955294093600299912641986602213140104593488729437501309210962233595247 883838902710429071113244896972712244167894105216397886259476279018108303531919 660905241875107859218909731846018601459990071890320961320437917781972946250458 247187469872519973222079650470105663117524476250485468636965588530834412585910 708528067548105599385530758984196282307487830463960934316443185449341069243808 443276944625032607045386250062364122736367404371615184613527942644274530149678 438148884517824050314612052261196538722936354631422039493226725994649522555164 340912918206873600000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000 Para N = 16 tenemos 149475677548457529775308972941379463479191603563647549371 218308161814224365206954560747241159557616307314310305080289306790528215793088 990568070788179281160145940976680806181878026488346607102359227915412333831836 422275843143996547057675924789834169733828161527337854649679627768892997519018 514587152865789200936148782688357919595144559349686399829195607390719798995035 414786293179721467816848770471469534761120187763246792571501685820534489070703 850292767788516835194746053573668230531746326880879107199375271437670464082459 2

288422020564793327502628716780297055995070026033164736626348165992980484572006 772097942419797567012580150311676594287352883563914409927786212606889576361312 893817071896408470121453977600000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 0000000000000000000 Para N = 17 tenemos 669092608710520096261408314575991967111408122691540707290 601365294496257802119618956938205705136041636028689428016336273634131487726647 385709719884121474908504692670910698985371460377688900699349198842497638186290 806683678986850334593701338440753224464740484033975924212665646410310537811828 359510439026667039347182757336297730724281196033862808102327432941067250179060 157266025054048093556007135154007603434085100547748064670636958246371249119454 463174658330555208369758612382449403973332343369712706870923838041336318861143 098538193323362829868347779481784646568888023722509270749811402466088245770360 947102010990952406412565132175988024238740278224215845876500391255162029122054 815404278641999475767222218668661025073508769221156288818802031152122167665036 654264459567862643991333029626496008847360000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 00000000000000000000000000000000000000000000000000000000000000 Para N = 18 tenemos 435360977202652801442781948784563268111817093160798297373 354940401066526500570742763495620457001064129094735886427818008944207666965820 021755160441094101869542186027611622116738942583781589442625180503566038479792 722408575509696021124756082837816236421803656358077119480100251774665027692063 115904477019927324640359324359553102468965348847066940892525560819612470171122 503891412345217029993699394109042855798240423242618211301296880930661200351794 925298321949108284747541242250136710205195176797923663275189073704836065744746 407837668345399702622333015822925088272300145203575788857297008773970240908189 373240552254001319941925995809960329912854610148918934042872731824348378159945 883613054336512987658315233686426887476826347881732094570835038424983497079219 493108120895389371827158160573260829584643323975995848856928875153285757781809 160091182871560403007363927599457852536364520886383486019672473600000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 00000000000000000000000000000000000000000 Para N = 19 tenemos 632708138527526416434604309705515881036652247404255506795 424196958740202635664069212936448718867746314059240995608516498817650753163343 795025373400550119659040273031110173803740224417585112322599957368966480539032 969522207947797183857957391215884542500053324303323669029369251665085831340204 316914969564321746632834079049833038623380675215409577586800269892242759254208 200423048407598431508957670399981392316248412787146012499810249864253623471309 943064469274776166977077774613956417266664890448554315527538726161908060865262 258786388165342583401219242650151968114186663321197717982102875877918966810643 3

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409600000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 0000000000000 Para N = 22 tenemos 432550437616037971136300917748441347754535506403669807785 476731332335261560561110863527625411066805631004445015567540780612000401619025 454449813631594189423176243243424758933100467209024189098425722549250481522557 638634413039576013767148446119596836976906358180164968542737393593132790646663 700461408923535178239808469226757514747875774463550376645943478015881023498808 819280452547624410106364300614822542334918806249426313956540076160486015553952 092161284153292197471761337793959561467469115142147717758556902393510721626307 203284854821445076814666606227368142258450413894685853592746346252397253986756 553560474741493881295069754266782939851900949543732006485291092130090852430252 956957147250620484956267903157392914586324933299820022766664371294626651302965 740604138473801080814475483889045818056826248062592433684052714726074666209439 535215396115528088990346474516718848218714731500023719671614696673956921835418 056479061268376989193824205301647591610061950290423438893420906799747410742122 146175993624614320951309445169542446015058657544793683245478842886387888589603 247002738273598434958767286903964045454296546749179087120801300696361749708922 299149002563010616338580827962129711356045674504553057427283945084012211105183 094194090226107086244489686244386673973281400104465780782307832526814138592816 630888934810229289141021017298404812513532350300160000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 00000000000000000000000 Para N = 23 tenemos 662623931773818247327235259001392835902349653608239105800 737799778652737172435143836040429900251031488715661899769428869309137830655837 855339466427358818499103244514808846321802178515818838384838627272251796302875 314344361588224894260141343999100624237171755744134786002565188966068938422337 453450328570322622501590906209485810646551855296134171711041170290805105751856 751760527930636687123149244501892758345625129299034659584847985794094249087757 005202372011048173136439126634342779510002756667834649639203162027759592795712 398196700950526401982415838382391634557934364310087874114484457229028077212632 754986073819645259791312073478260694544067130546079964051601283485046431203754 663755907436711640160601522869252139086459531748568778596073403598003310626209 143801813407750830272857887609257636877426767335587907700551697942226944421625 540732464338434670815334720350930733379407015262016996345275086946406786002381 171449651920854925660833421862781175181994831304492236215062681837723676473933 632145840521180382809797513279713803011881589871677803715113875155593071952823 997237383741505674533116175704451116881480676340548920830300840243871099226856 362333561525025592923362512348210657909182250781789223857899675633892232849302 5

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Para N = 42 tenemos 987550755053788348233325811302271661999967891178896198730 500497296314807481435190388897467585608519061001831799076855327802910139487959 521833495200124779228667125477055997337609659003320004420507920841428489453707 755578659920197615672089864311200654601622586893551692352851576162410288924840 315775317972022134895527296329175150920139818139781167004429314547359544463743 975783657093254367673394192869621650178592252134785992196329453229475322133609 620772969526403752314628592896956744014189688615730236369848268344182270805408 572857560955968238601791437528325285589330160490055563077146303161888900898135 219400801901513606777125432732941466241222681637153383716795593142202636748107 982823918192980250351645560754491653622195746614523625762618353598708123151422 609488376838326053429864079395263912102534295001923246029940489946349645017218 033106257517651411919837810248459324494184045431256011848600125138299035323807 599157702481207704851775190734725907910526063963847915005787925443927650365466 013633749973185079426760936684022053266108392769375637464765690198588476285869 569006041262885355785582945542305212323946671762451825479422815939836209062997 907836977198590564930037947567756167114663863308249883895340693107680056322078 807906793665815743281830861498604120651456054105199179493912554770724626726873 103360470907283034381624458901433492942214574633686657340972189110671368488932 322834490086547317795415708495054293289643861169130074507141671353186941903699 907357810048760880959379641279147631353440278279471471106011902745036738001370 636861396228958922644884618069387094600354188668797613099687773853828775394347 192025919827378781841985476674739882989827413634217498872784518270530591254841 662968916403974852906471916385560241629129335789879447386635885536883546710883 347712415007895648032743048566278629450133840641223120005133458621660487212928 221531282304390729836712099543051095536290778193269773582117177165294696219537 826849742259379300709404021287817216157763577346815983211245908438647490632191 717542398174623506249069668896683390271804581686061495081127460888403025414137 750616788278312233411411499505479078974342879675229620157587328125128444086125 822792419978717471489057348593765888913842093310764296650396810190513918437400 737928001086642850426148420672089989275363232461082825713934943191319200105424 671845925916116314085454197212498153377782857749152705764960964601910870160505 133802419373672773021561283948921894377568357551939369355478374118509396707840 691855111927423055058133518332805566765068163434699467602845212476417229565384 773020875683276303510774013956621818768706755723380415929640720065020390273893 990509094371334867813655537356340582521978955061346505869753616978429655021712 738185610867594345058822092271252186346593799471001978012680033835724602418437 237732141483236173220523390991561070790036434842444990745805463036858163063723 552135200192627986851567033340531860490918302814736253862456648173015398239363 241745582397119305657952467005378493665705090448974122354402046387231037535421 842364604329609733728630420170716658413036190045801380662613544882213229008840 643581340925401885228863799000542054403913614807079916573276970673975212569985 026353093129285497414339290900234563724329106686646958826628768530013628500299 905581133970070713258556252359109323824942773184417911534195081171055771362506 531810048795964545265554387233790822359114808673092048894576747746836823482233 105444441394809790482952461099248397614843108621745038406338108899618416906409 565130324334827326436521886258911388359379646549052101689941943930929832066776 646688656384060614079887877419814714745246598204320125429323612037018740340448 991673427397115958490332673389105109518965173216047116090550404674731401739075 26

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589662984107653825267254796952217689741992698026563008082639932405960864718959 295633974612504483262219995216108875273223378703280808590827106045452428498006 868029445822125640157377301895004677541490650112433998292546697618050519893449 982876580798061863196012299835530482826601754147263605344269376818919737629922 819067954353990515982484676439465568191088924994702766352413649790732923631710 048956588406378938649076462581175318202755592297470234929284347375467000401945 593963741328177887285199186365058325279856015029170571374331569556049416348833 531504097340835009978732342761621759172320089553263045825758109733799279507359 373664496621711020446353541890321604341382953363749750991186614191348467756075 300182174121428909013263034235468934091249302164756910018798606056577783100652 344348107630194279988841759362581921884871219280432415809014005274038417148952 419648852968128536583016152249341132066350845588508132461650782828152343355651 120617110729035575784110258256596621348655204742733599471000228494046678672047 189682922716055823626354405854077216525400593007712215041982177928743399101518 999965649835422603724951151928152202191652879964739794605999475310492780778943 747020264448908405129583400769789807535299333575173354666389254780550677918423 791420650342742932074063486468799646948026838253114845408762978393963867194250 480214503848092846716143370739629630713407062978496074751092542602231231117274 389466893613639600335885578621402635100776239751735901281676648141055107532691 156717525083216399326074666032635708161218103255721726122018628620395747365285 373491670242265734985286638490276175544672302544003621391937068279428237496791 219271949315085070303749777848464685681376822601462414313933777070606846484713 417324335295834509701197633045017590564262123644118335411149978189999581990556 553391713501580014313287926314827428355850306913242282224414429781377943332775 961644793520111296711837323589934321900565403166448236495763680283709209306272 898759497907155204757123480387719374348928830439276663305014503730034702659291 545309327488164454784178188789418051480474136756409028765465017314254032309488 089205220860553190228305079924995408776580803196235737230128697215998614707414 421887614474052117354457680491044887338952634235495989441570273699858405452108 893099790315081758010358481566954997125849382303325145494287648079374364991133 560965512667825579120104151767794172964997694534788228050679947425304904317279 974521935358189178422497236766355419126039395987316070472590556253592126609769 458357706615365780961073549573684921226224082425144482363909868588852975278701 819885942178622033854402710285621403202057573907812036905543568796997584686323 066159445147239821167618358875508668653120459156724856305654695971123676751478 351383609339612681261300651390563958784002111348427919751868944298580263467791 255414682349853178912259799179761372231932972615080881772986255089754610680914 646297009119055287769973628778282480482306383611800643674767597412228994643232 495803178781583521421708132476326364406211577384408658598036069865092534980069 289972188595151349905951349276120648668532258526981463203699033556449728613373 768954006583663552722790152410809811499460794269522732441006310855765615969358 452731481384008034456186421253642713704194678448024756443778384385519585135649 393682505790256450131954379226555200574404192816491270953885628507387038413181 937866078945716055335016702092113483633243579512042233329635334413049374867732 635668615747394663314712898973413994391444576886342417927660374140446665096840 706091968061652503109894756606740906756331257954595564263151709164429172875982 074559601149913963374685449854058444668141065966424659345350482754600140134527 147025708579551081601102963558510486570273224605241118210132568533139539412116 601487343390454846175036053562981423012483851094607140600804311247280390503639 925078616960146052134461923735488915183020481159552690410600938809514719248729 28

417384938911372954553848956552977458834513129494071649825211567474926150231773 303126464894189523336295991882126266172450821259552430852851350708674293275941 168705408421680810607810104501777473299612251653744924082591746531037675076111 768635375560746466108205440165165841381414999895362962199322975209812224554085 770038567063650458483539342857883075021353010084478022551353941313007878261169 367394785045938859357438387286600684954405812348406896280796484553071511989473 914544862624556897494011673172233647071108641965918429377377218029103129033846 138078573096975319433208427924182433110425600000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000000000000000000000000000000000000000000000000000000000000000000000 000000000000 Para N = 44 tenemos 570469081294069335424961805896782062296320381404474763564 632981991094104310402478410209987547871124910442894441205914357184650736997925 205273942245189246699754497674003985942620412779547062240807748920140471352189 734854556766365864640458744767739874394403252331350417829368370225668491602216 446603031674937172070694008488733320823558482434287384354002642730079414444286 120987123805410418443965004564110467057407229258352374848503081485255921364995 531049627266354077127890591892208750490217819228322235346460185216382356120007 746778069498449088114701456825399961244307594938237945444037155278619806653619 051438511444600193691030340103895214516282365355327738385329901425937893985759 475854817474481611981136394986936215113868566972381637276215079752425020744088 064135717369229059165473220342891717431142405330438838897010574743722978010039 804122175986871842246956826630651731313862280263314953721859517144515891441995 500309300024023251088810543214922948755458555367051450877729542690451480994180 820859478910728061163662748117302990982182783395629505310566207586387311049674 642266774809378776574336166782846098020052933104177863548051724351073059783176 754119951709546801011729808181157885557872733535229060712100717614471633167437 822703031175449669491690435597486418661552854023061818372066409897159649768080 29

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