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479! Factorial of 479

Value of 479! i.e, Factorial of 479 =
39173045820870296921
47728044171089760950
42408412568606905950
83811995046093898826
32127112355377910312
95382962070145632634
23294043386521026731
65480530227323202319
91447246301778432437
29383865234112088758
09621604922052852388
60138295777612374669
13214008553926387765
36531837638766863973
32831201355067122037
49340472731728258403
56485223449215586337
39018626363305146557
46908881313259617089
32272178867739643862
01539653331515359971
00996919597801264982
95684516149506821376
72527045671158320865
59560015344686257588
11915469405139025729
86785668028935370729
61694824464366872570
83148164542597198674
04908256802478303753
53863557838741719287
76755228941348467870
78292490217464830657
67122659416438312467
65525202496102831289
21485749649388012890
43002625986556795061
13991573649411829499
68917590753811567753
48176804386493827867
47577631862981305488
78728736214291565046
66944207428809141181
87122843380125039068
46217176113351897270
13694670469321990245
59954382649161850826
85474967125381821235
20000000000000000000
00000000000000000000
00000000000000000000
00000000000000000000
00000000000000000000
000000000000000000



In general, the factorial of a number N = N*(N-1)*(N-2)....1
Factorial of a non-negative integer n is the product of all positive integers less than or equal to n. Factorials are commonly encountered in permutations, combinations, number theory and series expansions of trigonometric and other functions (Taylor series).

Number of trailing zeros in 479! = 117
To understand factorials, you might find it useful to read the Factorial tutorial over here.
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