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Welcome to Anagrammer Crossword Genius! Keep reading below to see if semicu is an answer to any crossword puzzle or word game (Scrabble, Words With Friends etc). Scroll down to see all the info we have compiled on semicu.

CROSSWORD
ANSWER

semicu

Searching in Crosswords ...

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

Searching in Word Games ...

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

There are 6 letters in SEMICU ( C3E1I1M3S1U1 )

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

Rearrange the letters in SEMICU and see some winning combinations

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

CAESIUM CESIUMS MISCUED MISCUES MURICES PUMICES CERIUMS

6 letters out of SEMICU

CESIUM MISCUE

5 letters out of SEMICU

MESIC MUSIC

4 letters out of SEMICU

CUES ECUS EMIC EMUS ICES MICE MICS MISE MUSE SCUM SEMI SICE

3 letters out of SEMICU

CIS CUE CUM ECU EMS EMU ICE ISM MIC MIS MUS SEC SEI SIC SIM SUE SUM USE

2 letters out of SEMICU

EM ES IS ME MI MU SI UM US

Searching in Dictionaries ...

Definitions of semicu in various dictionaries:

SEMICU - In mathematics, a cuspidal cubic or semicubical parabola is an algebraic plane curve defined by an equation of the form (A) ...

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Keep reading for additional results and analysis below.

Semicu might refer to
In mathematics, a cuspidal cubic or semicubical parabola is an algebraic plane curve defined
* by an equation of the form* (A)
*
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* {\displaystyle \quad y^{2}-a^{2}x^{3}\;=\,0\;,\;a>0\;.}
* Solving for
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* {\displaystyle y}
* leads to the explicit form
*
* (E1)
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* {\displaystyle \quad y=\pm ax^{\frac {3}{2}}\;,\;x\geq 0\;,}
* which is the cause for the term semicubical parabola.
* (A parabola in the common sense can be described by an equation
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* {\displaystyle y=ax^{2}}
* .)
* Solving (A) for
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* {\displaystyle x}
* yields the second explicit form
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* {\displaystyle \quad x={\Big (}{\frac {y}{a}}{\Big )}^{\color {red}{\frac {2}{3}}}\;,\quad y\in \mathbb {R} \;.}
* Equation (A) shows, that
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* {\displaystyle \quad x=t^{2}\;,\quad y=at^{3}\;,\quad t\in \mathbb {R} \;,}
* is a parametric representation of the curve. The arc length of the curve was calculated by the English mathematician William Neile and published in 1657 (see section History). .
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