Video

WTF?

27 3^3 ( x ➖ 3x+3).

(k ➖ 2k+2)

5^1^1^1 5^1 (x ➖ 5x+1) 2^253^1 2^1^1^1 21 (x ➖ 2x+1).

Much too complicated, simply take the three complex third roots.

4^5311=347227363555019727064798920875356369239713031048045954202781316657945601322246237719578901194737155789460870097964850948828914041474053844721156937852193297310879074726767454458355220247505759066508953499978651975346026219334579869722249502769998136286149404323135892532261778648154860544222719092052709133034482083012785810084667907207258414667363567841791720451041088706479752199730198260813565674559895646197610600964000157202262149171880373384051323211809296805808174208803609125447304405318597901486546658599198657166646098499863518611586162832443653744577537251703192985322340608354161056831120639601289965687750699821112969820080550244219021041045466569095575852414726597892684085480106342025972518114426814734651071576128895826564326062665749065381479362384502833672081287555421669164397668668269377499747253120848454557580355295297358853980403300782145901726299226322062287313625596289613200061081887446445424562784447805049708104171176869172274597799109410445833958195438018101622688905837696600955921105659168278828605204908624270238657167858817658969593658571411420234233147671609871456982917763274023234577399309878900343143299717251512307154952130754237066347256324778403452336417983204084575538683249570534463899644986014637919608140835761350192350638806168170951169722021855800400185856241827055928769152377406356420036506033058702492160546647103739279578341987635457603538294446232652855604740100228893930791908640317855929208814134181916895990762039310869883953601552256959268713471972035459896711776099931509576374636675449130782978688794090923743049882141401090235137222879165275345431555338961310111916748992851232069223062162183910098868079684818200181579495442166255980246441082603864632672513385258845631478027053872843931652746669409340413261832768476075551760503819901755550859102259107434055832545181119527198909817493953999908198886000679752384989985444416958760139592062160712016318576905485883761646696552441850227527104006679999505591341796370929645559987317181570361052546866540336275976022084037620644409590620578103726434997616044199351232900700348945358871126764100277200920219489011390560582545547800618168508230587558915726773059621693217693054266465115188710033686817113246534888494419576767540852637563425160488978706488659481728049479015212997217851262920483728163426786438493579070237021407068440709196016325037002022355751879060940280150527652721822512345970566419926115624607296565483044089648724355926740662346257299309261363312002097740931928935091936137992912621961275489297257525687810988677162413437932212504145286585529479656540324910317043060026253210945111809619750222613714253625879579531032475216939985554780142877718831679586732182225459181654090417806189710576242387089592858421405736272795407472737671092961622764855786947521321887502749202136839926500998631505360849369914955276997956837522962302376277345252454304217997852922138285651864737982561966545129159888916170389556007844936410550219193111423967371619406858043467924486116967645016848201244313361605865483048383498223648483891821450076326299907330496819080641115590961729560663401856461399914051535141388269897502249646205567169373942384360439502590348437433352016468097778585698304

5^4311<4^5311 5^4311=18183969428918924830819250870981285649282829642105159975875163235257729397341074553860026555767740309333751581541162374526177752384602889297262707362981654738529255065046049310843902596348190253048584966379039552255972119598437750935265971438590419404500112243556987288985916664772705802535834266511069238627044620954381898246100172762946209178420347995620172028210693613821848476304493679989606985228655499852058450359902863522582572706250612745894969691415169692716899120201227445813069028136870098389706690143067849781952295698407526970096728176429927804472909006566806026456355564674617206829389797696644454314324948043907309223437675912585347229206667006009235342130999551456193844784735443062716533464809739441546839342525714900964261601180308008034648642282559557414445953309471495861425968747399753941550442549619135193309618135546474108100630657081623618932718990478443637102747798682559028521799644364711846610719846655049333411126890323965193637722043760349951630327497130096226405658417397753134197575377981403149475676398745115990137489652459133260719022259263684515463319461875817566100628188407233626154197491128261871587458486796640638085068866047984260295105418450284172582842680393213662463337651630574892464736558794625157107779663761193398724580785840198350838731571536471952479524163997638133517731343010491112659035189091009839164168364915283524714146250850958911583485023665681944433678628582759159915592263161112351593856227148379475218369377583202176349901068832122938776238879651649067679069387526828926869261129854513695326658483631110506027193523042621226474162648244370375580985755883844664163997499817784833007785259324424940835578583235315150730454156992409295996674347178519115373715961885987222613593384482870535285847635188671127056138881638750435856989216333520633574427413298721737931387414250612232897656046829781698406373861464201923828144971335407756802743870326500278893329501513653628671184565186445237199654147239209981041151521925274668023858053879667959232520391553864798136427371580089737868098926489893877972536607210345302078457963621048535469932272040536947648649100619842353015417117755027312676099288259466781646327367302542461201928951144931308287176417960697575372742424938016967577605507644815026809657566136421541136607256353610442332199727795798942870664712211927765297014023863382180615498994074784779681794212618305687868505439039288515093881325819972374002308283633857612676676059862918496469120268208760686005302196014245613842552368233216952786965654721791635913064678868826349641188545161300467144742475449914263511197314274783007214022479649870099456201321585191014586599277420243901522913480736098107669032626994873387750232676262166649121342976749933142217976429877333898436039203039182378898191054011981208816854383409299049111934211938852898258540827052586464339704687548421291197798158484609640647307015826352609833181311696581995239117307197125291287322524497828702492883470704503431338193530721686886589445741879700335630332119762897491455078125

-(8^900) 9^901 = 9*9^900 1*(9^900)-9*(9^900)=-8*(9^900)

These type of supposed proofs are good for a laugh but that is as far as it goes. The proof is utter garbage. The problem with this video is the incorrect use of BODMAS rule. Brackets are the 1st operation required. this then leaves 1^2 = 1^2. ie 1 =1. Order or power is the 2nd operation in BODMAS and cant be performed (or as in the silly video, eliminated as it appears on both side of the equality. I would also like to point out that this isn't algebra either. Algebraic expressions must include at least one variable (pronumerals)

−8 · 9¹⁰⁰

3^2^10^90 ➖ 3^2^10^91 1^1^2^510^90 ➖ 1^12^510^90^1 1^12^5^9^10 ➖ 1^12^5^9^10 1^19^2^5 ➖ 1^19^2^5 3^2^1^1 ➖ 3^2^1^1 1^1 ➖ 1^3 1^3(x ➖ 3x+1). Avery exiting videos.

1^1^1^5 vs 3^2^3^2^3^2 1^5(x ➖ 5x+1). 1^1^1^1^1^3 1^3 (x ➖ 3x+1). 5^5^5^5>9^9^9 . I loved.The video 📹 .

10^10^10 ➖ 100^100^5 2^5^2^5^2^5 ➖ 10^10^10^10^5 1^1^1^1 ➖ 2^5^2^5^2^5^2^5^5 1^1^1^1^1^1^2^1^1 2^1 (x ➖ 2x+1). Awesome video.

100^10-1000^5 =10^20-10^15 =10^15(10^5-1) =10^15(99999)

9•9⁶-9⁶=8•9⁶=8•729² =8(700+29)² =8(490000+40600+841) =8•531441=4251528

9^900-9^901=-52643951747269062439432116572887340400569988569754338678966381730684019278245727585467861095941597659393324347160475969260222668041307886518246660066242575861545551152173550080842125208772019902299727939551297805237187158479880160151174783730098438464835607611679338175434680968622604851462851710991160895019345546002948191756853488386832507787804906833295085928356908138361859376305917295836641962974798507527902487655944971860186653581168461073745346755256483130188461212929747808616824877990167222757548020178676240440102615353675645858089426776938159126439820223262246271493797151829095441436249272980195735928779792935878868512912403451373368413417574747403868971634457233206924396639727466723213346567840389196902204887590727626138650177582378124983097140960494658926633314186628198779588670864469750714354356376786841965248764423791936904731359899168008=3^1800*2^3

But where is the answer for your first question. You need to give a final value without calculator

(199+1)^2-199^2=399

2^99-2^98=316912650057057350374175801344=2^98

9^900-9^901=-52643951747269062439432116572887340400569988569754338678966381730684019278245727585467861095941597659393324347160475969260222668041307886518246660066242575861545551152173550080842125208772019902299727939551297805237187158479880160151174783730098438464835607611679338175434680968622604851462851710991160895019345546002948191756853488386832507787804906833295085928356908138361859376305917295836641962974798507527902487655944971860186653581168461073745346755256483130188461212929747808616824877990167222757548020178676240440102615353675645858089426776938159126439820223262246271493797151829095441436249272980195735928779792935878868512912403451373368413417574747403868971634457233206924396639727466723213346567840389196902204887590727626138650177582378124983097140960494658926633314186628198779588670864469750714354356376786841965248764423791936904731359899168008=-3^1800*2^3

10^(5^5^5*log(5,10)-1335740483872136983278553267576972270185117116755770623464509952108004698723634695141721494068939747755880776754895822228478283164306089959075181736358643875142011799147283547727738586021173064814703759351787200723048996452180837630041307409473692833759543038486957703064566010472360798193844897605589101209504209454546774958263097513767322005810705465510777633793402220923322988231124499380424439282894586348521178336279713878482570450648894133922805711795524395180721755577133072829011359247659895136301739079549270233908702418503761947271998797692094217571935828520680086265908877829725529753690673413222413335141457348022727623821406421253394216922437369408375365044138477385362978939070193348911232191623640567202579256688731508805134606143360451570066660431849665570707995072667117979943418700904329537790777733444534356826194248543340029979607298598979103744123795468203121816270562993465625073390799292310876206480054943499921701981053068932160917042995650473685207117931122905311184987597866153492828905534778648508346956438533483529463545400629688440184097561918277710690496615665576491722728848636579498113893073186293783290393447423502230550086959070687911995376710553095253124476796816498105591285423461097512139376745630443495554201011735746680320466221827426343772864901989905286630523156047116799565300979194648323188418359198350164206270055286819668314925659846493860937631657241157097013065082686784886418347324172663937544110210588867178098393563591187150255202650819735855907135915839072602897862107060170941999135561047873407607465254705064027127522840239126685623536275936529205915455897239794879202503708562622454151398263462216516157561411707580327491275675138797655162805648207735829835427209449101693854416217529432327740944907213968718451694468579092144757572479746480888506714440881805312510714171714259041497922832068414296939198127726510628452902194894972351788023966437996758286189291242980328184944824149703182726638329129225378609706224897759972026849700096019344671574560956468320222614748613869096068225240517303611151511470364192869101537259798067994825728472312203914722815403202457084423163900089648908404030178142145781926143847736767828712084989= 1.1110288081799974452861782741860575451673465205962721547333867452251965548337401847352099401811057364350947082899724194569766899911794525620537071127017924469601696525637798145926193235780230855506586591550808715593490421071494888271176101740231914383255365944657025745501965463110170386164479429869933879029265017491365568114388955419993936353471074574599180285311188445042975532385526803284281320017822933104625126448732348162318703366575498485992120621259448860465943126975674835231169618725553986293892829210997839544857769332740875338364958055599281677985802324701637196440575545786913336755959948378051927593922125283502607067559526701742911082628433610127569900590160546803187943356205035728669772868596562387759465739105051357560076241940400165274766942329524907575010495000436840079263163951535719829555859813490912888112064839893934247846940778904888280361782127436804479623586938222810569270696892360270878252986410322462315717905831537448089522412490129594635688311048675265515241375013004708951511327783255166531797194531504434066034465856264963951693624796091926791511646689496379238125326526835513110482127357295375701908785144111670005706125725123761751772028413977366519695056898026720990546981065247875995497242353263868221920222069650515096019569271903111720028469405849727537754773171931633557924020669224116263677545726002625274557973142310688952381470514861380099784318158148704250273364835734780882589171068667168376802750551069203603729880905263926112434736270383440986528071337052540100884676102892110531011473208193135811442095786035064499680441463162032459626892879822918890769621396324393372399682381158457707510559864818644300115908428820986974895902590353016346382540306597224493300565048433494824734516788750580259264999084206616843752382642021021737750174793056173032367412370110001

9^9^9 has 369693100 digits in it starting with 428124773175747048036987115930563521339055482241443514174753723053523887471735048353193665299432033375060417533647631000780326139047338608320802060374706128091655741320864460198619996145203105244285814895981151471949351767796559302159393385015023969426231052967581656943333463147492553849485933778120876249572165041952206018045713015178640510145940790419486633273366718306544107602348236334279338847...

5^5^5^5>9^9^9

Well, 65 in not actually a huge number. You can try powerrs of 3, which are greater than 65. 81 is greater than 65, which is 3^4. 81 - 65 = 16, which is 2^ 4. Here is it

= 1111 * 9999 = 1111 * （10000 -1） = 11110000 - 1111 = 1110 9999

2^3^2^2 1^1^1^2 ( m ➖ 2m+1) . 512/2=256 10^25^6 10^5^5^6 2^5^5^53^2 1^1^1^1^1^2 1( m ➖ 2m+1) .512/3=172 10^10^8^9 2^52^5^83^21^1^1^2^31^1 1^1^2.1^2 ( m ➖ 2m+1) . 512/4=128 10^10^7^4 2^52^57^1^4 1^1^1^1^1^12^2 1^1^1^2 1^2 ( m➖2 m+1).

2^52^5 ➖ 9^11^1 1^1^2^1 ➖ 9^1^1 2^1 ➖ 3^2^1^1 (x ➖ 2x+1). 3^1^1^1 3^1 (x ➖ 3x+1).

2^15 2^3^5 2^3^5^1 2^3^1^1 2^3 (k ➖ 3k+2).

10^10<9^11 9^11=31381059609 10^10=10000000000

(5555 + 4444) * (5555 - 4444) = 9999 * 1111 = 11110000 - 1111 = 11108889...

Very hard way to find cube root of a number. I use Binomial Expansion method. It should be (a+b)^3, which is a Binomial Expansion.

The root is just beloww 1000 and must end with a 7 ... the first attempt is bingo: 997.

3*3*3+3=30 30=30 solution

K^3+K=30 K=3 K=((-3±Sqrt[31])/2)i=-1.5±0.5Sqrt[31]i

He began from jerusalem and ended in Mekkah... This guy really confused me

2^3^4^m=512 m=1/2=0.5 It’s in my head.

thumbnail is wrong

2^(3^(4^m))=512 2^(3^(4^m))=2^9 3^(4^m)=9 3^(4^m)=3^2 4^m=2 4^m=4^(1/2) m=1/2

It took me 3:15 to simply multiply 5 by itself 11 times and subtract 9.

(3^4)^3=81^3=6561*81=531441.

It is way simple than that.

Other than that, use straight calculation.

9^6-9^7 =9^6(1-9) =9^6(-8) =(9×9)^3×(-2)^3 =(9×9×(-2))^3 =(-162)^3

Agree with SciFiFan53. 625 x 625 x 125 -9

2^22^3/2^3^2^2 ➖ 2^3^2^2/2^2^2^3 1^1^1^1^1/1^1^1^1^1 ➖ 1^1^1^1^1/1^1^1^1^2 1^2 (x ➖ 2x+1).

3^3^4 ➖ 9^9 1^3^2^2 ➖ 3^2^3^2 1^1^2 ➖ 1^1^1^3 23 (x ➖ 3x+2).

3^2^6 ➖ 3^27^1 1^13^2 ➖ 1^11^1 3^2 (x ➖ 3x+2).

Input interpretation 4^8/8^4 - 8^4/4^8 = 15.9375 Result True 15.9375=255/16 final answer

Thanks for this one

9^6-9^7=-4251528