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Learn with Christian Ekpo
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Добавлен 27 авг 2015
This channel focuses on solving complex Mathematics, providing short tricks on all the topics in Mathematics.
Are you tired of struggling with complex math concepts? Do you want to sharpen your problem-solving skills and impress your friends with your math prowess? Look no further! My channel is dedicated to providing you with clear, concise explanations of the most difficult math problems out there.
As a math expert, I will guide you through each step of the problem-solving process, breaking down even the most challenging problems into manageable steps. Whether you're preparing for a math competition, studying for a test, or just looking to expand your mathematical horizons, I've got you covered.
From algebra to calculus, trigonometry to geometry, I cover it all. With my easy-to-follow tutorials, you'll be solving math problems like a pro in no time.
So why wait? Subscribe to my channel now and start your journey to becoming a math master!
Are you tired of struggling with complex math concepts? Do you want to sharpen your problem-solving skills and impress your friends with your math prowess? Look no further! My channel is dedicated to providing you with clear, concise explanations of the most difficult math problems out there.
As a math expert, I will guide you through each step of the problem-solving process, breaking down even the most challenging problems into manageable steps. Whether you're preparing for a math competition, studying for a test, or just looking to expand your mathematical horizons, I've got you covered.
From algebra to calculus, trigonometry to geometry, I cover it all. With my easy-to-follow tutorials, you'll be solving math problems like a pro in no time.
So why wait? Subscribe to my channel now and start your journey to becoming a math master!
INDIAN | A beautiful Olympiad Exponential Trick | No Calculator Allowed
Hello, welcome to my RUclips channel.
As you enjoy watching my videos, please subscribe to my RUclips channel.
I upload Mathematics videos twice a day (7:00 GMT and 18:00 GMT)
Thank you so much for doing so.
As you enjoy watching my videos, please subscribe to my RUclips channel.
I upload Mathematics videos twice a day (7:00 GMT and 18:00 GMT)
Thank you so much for doing so.
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Видео
American Olympiads Exponential Mathematics Trick | No Calculator Allowed
Просмотров 518 часов назад
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GERMAN | A Nice Olympiads Trick | No Calculated Allowed
Просмотров 19911 часов назад
Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (7:00 GMT and 18:00 GMT) Thank you so much for doing so.
FRANCE | Nice Olympiads Trick | Can You Solve? #maths #learncommunolizer
Просмотров 56015 часов назад
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American Olympiads Exponential Mathematics Trick | 3^m + 3^m = 90
Просмотров 2582 часа назад
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FRANCE | Nice Olympiads Trick | Can You Solve? #maths #learncommunolizer
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GERMAN | A Nice Olympiads Trick | No Calculated Allowed
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INDIAN Entrance Examination | How to Compare two numbers without Calculator | Which is bigger?
Просмотров 5442 часа назад
Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (12:00 GMT and 18:00 GMT) Thank you so much for doing so.
FRANCE | Nice Olympiads Trick | Can You Solve? #maths #learncommunolizer
Просмотров 3234 часа назад
Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (10:00 GMT and 18:00 GMT) Thank you so much for doing so.
INDIAN Entrance Examination | How to Compare two numbers without Calculator | Which is bigger?
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Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (12:00 GMT and 18:00 GMT) Thank you so much for doing so.
GERMAN | A Nice Olympiads Trick | No Calculated Allowed
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Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (7:00 GMT and 18:00 GMT) Thank you so much for doing so.
GERMAN | A Nice Olympiads Trick | No Calculated Allowed
Просмотров 9317 часов назад
Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (7:00 GMT and 18:00 GMT) Thank you so much for doing so.
FRANCE | Nice Olympiads Trick | Can You Solve? #maths #learncommunolizer
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Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (10:00 GMT and 18:00 GMT) Thank you so much for doing so.
INDIAN Entrance Examination | How to Compare two numbers without Calculator | Which is bigger?
Просмотров 5517 часов назад
Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (12:00 GMT and 18:00 GMT) Thank you so much for doing so.
Indian | A Nice Comparison Trick | Which is Bigger? | Learn this Trick Now!
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Hello, welcome to my RUclips channel. As you enjoy watching my videos, please subscribe to my RUclips channel. I upload Mathematics videos twice a day (10:00 GMT and 18:00 GMT) Thank you so much for doing so.
FRANCE | Nice Olympiads Trick | Can You Solve? #maths #learncommunolizer
Просмотров 2519 часов назад
FRANCE | Nice Olympiads Trick | Can You Solve? #maths #learncommunolizer
GERMAN | A Nice Olympiads Trick | No Calculated Allowed
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CHINA | Nice Olympiads Trick | No Calculator Allowed | #maths #learnwithchristianekpo #mathematics
Просмотров 87114 часов назад
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INDIAN | A beautiful Olympiad Exponential Trick | No Calculator Allowed
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INDIAN | A beautiful Olympiad Exponential Trick | No Calculator Allowed
=5^2×5^2×5^2×5-6 =(20+5)×(20+5)×(20+5)×5-6 =(400+200+25)×(20+5)×5-6 =(8000+4000+2000+1000+500+125)×5-6 =15625×5-6 =78125-6 =78119
Я у вас спрашивал, как подставить вместо букв цифры, чтобы равенство было верным ab•c=de•f=gh•i ? Вот это я понимаю, математика. А вы тут какое-то счетоводство развели 😊 Ну что, иностранец, покажи мне свою математику? 😉
999001 final answer
(100^6+999^4+1)/(100^3+999^2+1)=999001
(100^6+999^2+1)/(100^3+999^2+1)=500500.498999500501000499 recurring
2^27-1=134217727 It’s in my head.
= 1111 * 9999 = 1111 * 10^4 - 1111 = 11108889
Before watching: So, this is a fairly easy problem. 9^900 - 9^901 = (9^900)(1-9) = -8(9^900). By and large, teachers won't require you to try and simplify further.
90/30^mLog^m90/={30+30}=60 5^12 5^3^4 5^1^3^2^2 1^13^1^2 32 (m ➖ 3m+2).
1^1^1^1^1 ➖ 2^2^2^2^2^2^2^2^1 1^1^1^1^1^1^1^2 1^2(x ➖ 2x+1).
3^3^2^3^2÷3^2^3^2÷3^2^3^2÷3^2^3^2 1^1^1^1^1÷1^1^1^1÷1^1^1^1÷1^1^1^1÷1^1^3^1 3^1 (x ➖ 3x+1).
(x ➖ 1x+1).
K^3=3^3 K=3 K=-1.5 ±1.5Sqrt[3]i=(3 ± 3Sqrt[3]i)/2 It’s in my head.
If you had used parentheses it would be more clear.
(9^−6)=0.000001881676423158920745670732969417113094398061120613577048063660876748312606667532237821319770209675203832598538690089774782148912108775950669970890465733731496064473760963117260429661994464107963066455166236703603974853276280904183154856324596709700606464311184120156329677236043135550324495099173755882590917900575981153128945640249811361938578318195246509019815934412286594372658488900931617997105981661181579893158412693036480060815781996496318500078089571561095210945335418230810193417519536505463447494641926385054973176702587869584770463701520959052839355638725653459179852514201952803791954327949857086675661079969366307830972770260480467257889398823199564956410965657523600926537470763452575168268914140986487681605295790125338466546615710869127523092873903217854851244070367171520451000205102730124322361278109893666465327289388662146879898238939035565566074126761013922523854952854597217753240717219785451254231419856578623026827060764976733071027639944979781386833157396587767974243613119800692833259007114618555963879339381041357366104609919069097039934818728701774985369965809939391202410051162781945691055074787229438451305036683281869483159936850939238786619775290201546361684552001068792208354266983540976326628920237618098716508511763300159377993041560587158311082509629479095515776915969975970992076260582077784739980543465784536759489764621096227050603924048012855613323021746534422447647057716660927553576031958392370931109944471728752580248795256670072500992584313216330693341311641367527157294977241123661892853581112484734900017123255450746178785603670021695729159022356197583551137379313978409644720674543364174009908908044354876646702079816950517555100189861151096735103238176956614186711224764367069909924149623382463904742012754002796171164814156228066709192553830058275518825231775493422600062847992533507952905402481178531577352895241428493473405326273283393641062695576743232080325003151808008791192248998477723773664433116752377027741555506631968553423616168116498350710
Cbrt[(9^9)/(9^9)/(9^9)/(9^9)]=1/531441=3^-12
5555^2-4444^2=11108889 Final Answer
5555^2--4444^2= (5555-4444)*(5555+4444)= 1111*9999= 1111*(10000--1)= 1111*10000^--1111= 11110000--1111= 11100000+(10000-1111)= 11100000+(8889)= 11108889
Your mistake was with the numbers you selected as x and y.
to me, the best answer for result is : 3^(-1/3)
1/9^6
(1/3)^(1/3)=0.3 recurring Surd[9,3]=Surd[9,3]/3 ≈0.69336127435063470484335227478596179544593511345775403656586369340003543713242292453535221226358582890955719736219150684630260218381080214505198547164619901491447658407209803765467425561922324925638131122960160451200719984860389889884535563166492366608677736793014413431882500366273589709998771273969256468920184345358975995594710431119721102884492313623090715957469783236827885046478860669008683057704715810566995934909104264809900078126241510162307818600408030227448003076199839829877943837790082308674394833321627 It’s in my head.
That tangent failed to solve the original problem. There is no method provided for computing the remaining result efficiently without a calculator. No marks.
this wastes my time, why explaining simple math formulas instead of giving the answer to the problem you posted? Worst math video ever seen
I don't feel like this is a satisfactory 'answer' to the original problem. 9^900-9^901 simplifies to 9^900(-8). How does rewriting that as -(3^1800)*(2^3) help? I'd argue that -8*9^900 is a simpler form. But arguably 9^900-9^901 isn't that much worse.
You can do this problem quite simply by counting digits. 10 to 10 gives 11 digits. Each time you multiply by 9 you get another digit. So 9 to the 11 also has 11 digits. Since 10 to the 10 is the smallest possible 10 digit number 9 to the 11 is bigger since at a minimum the last digit will be > 0. No math needed.
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