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divergenci
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The answer DIVERGENCI has 0 possible clue(s) in existing crosswords.
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There are 10 letters in DIVERGENCI ( C3D2E1G2I1N1R1V4 )
To search all scrabble anagrams of DIVERGENCI, to go: DIVERGENCI?
Rearrange the letters in DIVERGENCI and see some winning combinations
7 letters out of DIVERGENCI
6 letters out of DIVERGENCI
CEDING
CERING
CERVID
CINDER
CRINGE
DECERN
DEICER
DENIER
DERIVE
DEVEIN
DEVICE
DICIER
DICING
DIEING
DINGER
DIVINE
DIVING
DRIVEN
EDENIC
EDGIER
ENDIVE
ENGIRD
ENVIED
ENVIER
EVINCE
GENDER
GIRNED
GRIEVE
IRENIC
NEREID
NERVED
REDING
REGIVE
REINED
REIVED
RICING
RIDING
RINGED
RIVING
VEINED
VEINER
VENDER
VENGED
VENIRE
VERDIN
VERGED
VICING
VINIER
VIRGIN
5 letters out of DIVERGENCI
CEDER
CERED
CIDER
CIVIE
CREED
CRIED
DEICE
DEIGN
DICER
DIENE
DINER
DINGE
DIRGE
DIVER
DRIVE
EDGER
EIDER
ENDER
GENIC
GENIE
GENII
GENRE
GIVEN
GIVER
GREED
GREEN
GRIDE
GRIND
ICIER
ICING
INDIE
INDRI
IRING
IVIED
NERVE
NEVER
NICER
NIECE
NIEVE
REIGN
REIVE
RENIG
RICED
RICIN
RIDGE
RIGID
RIVED
RIVEN
VEGIE
VENGE
VERGE
VICED
VINED
VINIC
VIRID
4 letters out of DIVERGENCI
3 letters out of DIVERGENCI
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Definitions of divergenci in various dictionaries:
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Divergenci might refer to |
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In vector calculus, the Divergence theorem, also known as Gauss's theorem or Ostrogradsky's theorem, is a result that relates the flow (that is, flux) of a vector field through a surface to the behavior of the tensor field inside the surface. * More precisely, the divergence theorem states that the outward flux of a tensor field through a closed surface is equal to the volume integral of the divergence over the region inside the surface. Intuitively, it states that the sum of all sources (with sinks regarded as negative sources) gives the net flux out of a region. * The divergence theorem is an important result for the mathematics of physics and engineering, in particular in electrostatics and fluid dynamics. * In physics and engineering, the divergence theorem is usually applied in three dimensions. However, it generalizes to any number of dimensions. In one dimension, it is equivalent to the fundamental theorem of calculus. In two dimensions, it is equivalent to Green's theorem. |