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MAXImum [283]
3 years ago
10

What is 1,023 factorial

Mathematics
2 answers:
guapka [62]3 years ago
4 0
The answer is <span>5.291532027E2636 </span>
denpristay [2]3 years ago
4 0

The answer would be 529153202740122781550480658660532689257964254251759
125437780299871407286335290683958314549232052205734
285076997762676517511713052509948601816849739583712
831160515164074965814228289348161072159341558281894
202878854799334379772146164605591004584311768763356
713400354912861458704302535398860477412195738448881
533435076553176703840115047268488436252013529107580
865296802182920724791843983678838146182533409533448
383481165906824103153566507857710269482367090193244
541253842104528754017471490411529502796829370347046
762713475050373271093412654825432411260646959906541
612229641901932745777094869566703149307441838777084
533034540068849856246998586985319698233162839641726
206156936005751628868615364283434725559792829897101
374176198991839906827231520082796344066853258646299
157208765703612019303756244406841153727323364939192
748601599096861988540978189078012384228772790080588
539201037262741040707786485297194079583668627846776
322039172798663697894391092800601939189737834636450
845353785962947523822152846593726972339364541219328
821441760725870106876028058716003173366700502023121
489762632998810372301466711226335315543998170497978
434064461441193117144010655178553446515844247955457
654441182866433381475900767340770331439120009676751
631713395371731541417012011575992462465170880710064
236171420647003417599710438288656751665790859144524
515556313521529415201807954229638196931055536187827
019394418970314245395490788854799225797386984631833
320108953714481842406972755354196835481597399080859
924727807305329380079658595645207310115039659598687
261059130658211855321432434218614013755139940254125
702720220063255577725250666817423259047891268164730
317329203471678528209766910694874721360730784512550
550605189054015988817064194124548160489763056042544
153222389255825100821492897801455761526363641860420
008553110209519084250752953374072170233667803631013
133012887129953942582946575699389982380640060989406
681914444699616912003575393614297124834038119030068
410269556063223100215760140984021373690204992959885
081755245452320378401711439090940784068255495246381
038638558603924538934916444411216092078670223073330
528393573249204036269448787317141008134648223290663
159505708710130686367677607002405885351792251550295
249604970030896005254120234238741538839504300780667
281601802321540980149693998387653638418945029850714
475851900162853454737703226561712533113560957529393
142045433660260641984856580358752174080000000000000
000000000000000000000000000000000000000000000000000
000000000000000000000000000000000000000000000000000
000000000000000000000000000000000000000000000000000
000000000000000000000000000000000000000000000000000
000000000000000000000000000000000000 .




Have a great day sir
- Zijwan°
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Given:

The expression is:

(-4)\times ...\times (-4) (11\text{ times})

To find:

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Solution:

We know that

a\times a\times ...\times a(n\text{ times})=a^n         ...(i)

We have,

(-4)\times ...\times (-4) (11\text{ times})

Using (i), the given expression can be written as:

(-4)\times ...\times (-4) (11\text{ times})=(-4)^{11}

Therefore, the exponential notation of the given expression is (-4)^{11}.

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