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Helixx Mood:Fragglerocked Registered: 06/07/07 Posts: 1,623 Last seen: 10 years, 4 months |
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Wondering if anyone is good at math that can help me with two basic problems..
Writing each expression as a positive exponent and then simplifying. 12 ^ -3/4 and (-27) ^ -2/3
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Coaster Baʿal Registered: 05/22/06 Posts: 33,501 Loc: Deep in the Vall Last seen: 12 years, 5 months |
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1 1
----------- -- 2(108)^(1/4) 9 --------------------
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Cepheus Balance Registered: 04/19/06 Posts: 8,266 Loc: the space betwee Last seen: 1 year, 2 months |
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12^-3/4 = 1/((12^3)^1/4)
one over the 4th root of 12 cubed .. don't think you can simplify that any further . (-27)^-2/3 = 1/9 -------------------- "I only ever hope to reach equilibrium, in Nature's matrix, in line with the meridian" ~ Jehst "...and I know that I have to keep breathing, as tomorrow the sun will rise, who knows what the tide will bring?" Free Spore Ring Europe Send any spare spore prints you might have and help the distribution Open Source. Freedom. GNU/Linux Addicting is not a word.
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Helixx Mood:Fragglerocked Registered: 06/07/07 Posts: 1,623 Last seen: 10 years, 4 months |
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Thanks. Is there an easy process to do these? I can't seem to find the chapter in my math book
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isaacein exp(ix) = cosx + Registered: 05/21/08 Posts: 1,141 Last seen: 13 years, 1 month |
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= 0.155100809850349933156869791163 58160425262970183187203003656509 30634932972833816123205212854461 84630541089052703523803078994137 10035623806940828230551692003157 70100473660728546769584236578621 13982330265744551935882899031445 54727964976541490894572638336834 23369421474727112010789579771997 53617765151766955873381067840867 05341283659191917265571974483449 06017620485333053997984459655145 11003287790414610304894649859366 69666942778916596478479045058571 61355605062023410452635845846671 81448352765926804651053532291023 84333685216533673741021492943438 70756121702763100651925715979896 45632074790752396230951396468070 72542133782511530611195954815360 14600361482085162478776036872431 44736135456276851742666057229020 88387092368615967629677834768712 63573238955575191575612884665478 54721141231401905315010317175298 23198237936754494538485979802548 34457823780132218782651209061430 82796286019380547027633764415812 96955287134417512681742179568026 16028364741522403706174921996975 21841006006303335375264636785132 16421055503636500133285074403200 47109381295631196562796977660405 25445018595595464428510391030734 54595940986033142581432900331521 81551788240585903407805110594659 89422485800084460337991719490821 05175887382899912488723050900827 19144998317861455541594602779373 47924253128087780543717563687529 31855859108748357015046197694633 22612338103988430898210816106892 74292033457348637700117951948978 29961289500268710821756631069511 37951509037000028773625723375174 31545963403349634439906372664156 11064968321043986456573930774410 51962696503449364937010624657909 81493571057002805388083996485543 81210910380745087797162843998867 10285253195574374892420748922090 89938547081865413789890800778821 45768033823732448853902015863989 14539447918889837749747192341935 80806448064690927203098698923614 23282190162884626412577914456443 67925022852995219479390132735044 11788811021199789595627119291764 29952862135166041179568918771484 83526382791666582582872739043748 57121278249190483282018016120958 19367124529257902823262045952897 39291775340453301973284833140269 92883793596369361643096978072162 53312167106576945458901262135135 30878588408661984598710320254949 26195095098707310947298749625977 43609067356890420498267625420919 41829746760413730958748526247459 87422778911910371594691403171050 59355865686183054338229729075643 78812726799554278607526964047759 49788551871093746470227796896753 05878209013050085892690183107537 91747272156723561251787731780370 20569061598381592258112055723195 42127791597330468515414656991508 78570684209822630641289277494392 10642492592527514646595779254986 25988781990535860915073996085055 42883214112313402583357335370194 28121033495833166644874596205975 52070024772306564825955908637261 40039247728826388785970466140368 33753584655801280856366917233513 08580329157955532986967184376099 56814057242691382325886403857694 97720748282707500207120002228431 53395149883687731251747923473120 69460302993357072859549350736431 98729308161869875084167484852569 95714162288179456589986127773073 84235625559888192651176391773102 63336115819508382735458257723656 41466097432995103208107858436313 27283772370049584341350348983613 99843252418237800780195233534015 76075251440091428989357732900785 63983193217613094253000276494770 95053962565349734600435836803308 26472369864375407968621030503615 83859775709983686623737612683476 91231801521782017443684211786818 54840705106077296342663427387717 83719706828043109556905209067632 34485805042893853892155603006343 52514714379298954155022093430640 59897035159996770479598541490691 37155612423609874353095274346587 19200737886387371907081468704585 08050498028763990726373938100255 87566653999637477595631527681923 54908748429409582941255158239136 88108897702885828815294373608344 37958113163358189375194057160243 33766326103607113357988349816003 82297885420099051718734109375944 09743792268706465739896346864075 95409459048286081109471174620338 53087609425718118033941666752225 25970395405118804830143899135736 70601084023308159838557058765728 64395231012650113820076765707383 85461827296089776328314247561165 |