Crossword Solver > found answer > SPHERICI

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spherici

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The answer SPHERICI has 0 possible clue(s) in existing crosswords.

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The word SPHERICI is NOT valid in any word game. (Sorry, you cannot play SPHERICI in Scrabble, Words With Friends etc)

There are 8 letters in SPHERICI ( C3E1H4I1P3R1S1 )

To search all scrabble anagrams of SPHERICI, to go: SPHERICI?

Rearrange the letters in SPHERICI and see some winning combinations

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Scrabble results that can be created with an extra letter added to SPHERICI

CHIRPIEST

7 letters out of SPHERICI

CERIPHS CIPHERS SPHERIC SPICIER

6 letters out of SPHERICI

CERIPH CHIRPS CIPHER CRIPES PERISH PISHER PRECIS PRICES RESHIP RICHES SPICER

5 letters out of SPHERICI

CHIPS CHIRP CIRES CRIES CRIPE CRISP EPICS HEIRS HIRES ICIER PECHS PERCH PERIS PIERS PRICE PRIES PRISE RICES RIPES RISHI SCRIP SEPIC SHIER SHIRE SPEIR SPICE SPIER SPIRE

4 letters out of SPHERICI

CEPS CHIP CHIS CIRE CRIS EPIC HEIR HERS HIES HIPS HIRE ICES ICHS IRES IRIS PECH PECS PEHS PERI PHIS PICE PICS PIER PIES PISH RECS REIS REPS RESH RICE RICH RIPE RIPS RISE SHIP SHRI SICE SIPE SIRE SPEC SPIC

3 letters out of SPHERICI

CEP CHI CIS ERS HEP HER HES HIC HIE HIP HIS ICE ICH IRE PEC PEH PER PES PHI PIC PIE PIS PSI REC REI REP RES RIP SEC SEI SER SHE SIC SIP SIR SRI

2 letters out of SPHERICI

EH ER ES HE HI IS PE PI RE SH SI

Searching in Dictionaries ...

Definitions of spherici in various dictionaries:

SPHERICI - Sphericity is the measure of how closely the shape of an object approaches that of a mathematically perfect sphere. For example, the sphericity of th...

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Spherici might refer to
Sphericity is the measure of how closely the shape of an object approaches that of a mathematically perfect sphere. For example, the sphericity of the balls inside a ball bearing determines the quality of the bearing, such as the load it can bear or the speed at which it can turn without failing. Sphericity is a specific example of a compactness measure of a shape. Defined by Wadell in 1935, the sphericity,
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* , of a particle is: the ratio of the surface area of a sphere (with the same volume as the given particle) to the surface area of the particle:*
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* {\displaystyle \Psi ={\frac {\pi ^{\frac {1}{3}}(6V_{p})^{\frac {2}{3}}}{A_{p}}}}
* where
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* is volume of the particle and
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* is the surface area of the particle. The sphericity of a sphere is unity by definition and, by the isoperimetric inequality, any particle which is not a sphere will have sphericity less than 1.
* Sphericity applies in three dimensions; its analogue in two dimensions, such as the cross sectional circles along a cylindrical object such as a shaft, is called roundness.
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