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Spanish Open dictionary by Ricardo de Cuba Menendez



Ricardo de Cuba Menendez
  511

 ValuePosition
Position1818
Accepted meanings51118
Obtained votes256
Votes by meaning05275
Inquiries1186720
Queries by meaning235275
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"Statistics updated on 5/7/2024 2:11:54 AM"




Meanings sorted by:

postulado 34, poligonos concavos ordenados
  19

The perimeter of a polygon concave ordered full that is divided in square congruent or in Rhombus congruent of dato ( m, r, 1 ) m more that r, r greater that one, is equal to the sum of the perimeters of their parallelograms separated.

  
postulado 35, poligonos concavos ordenados
  23

All polygon concave ordered full divided into square consistent of data ( m, m, 1 ) m greater than one, separates into two squares divided into congruent squares of order ( m, 41 m; and ( m-1, m-1 )

  
postulado 36, poligonos concavos ordenados
  18

All polygon concave ordered full divided into square consistent of data ( m, m, 2 ) greater than two, m is separated into two rectangles divided into congruent squares of order ( m, 41 m-1; and ( m-1, m )

  
postulado 37, poligonos concavos ordenados
  18

All polygon concave ordered full divided in fact congruent rectangles ( m, m, 41-1; m more that one, is separated in two rectangles divided in rectangles congruent with order ( m, m ) and ( m-1, m-1 41.

  
postulado 38, poligonos concavos ordenados
  31

All polygon concave ordered full divided in fact congruent rectangles ( m, m, 41-2; m more that two, are separated in two rectangles divided in rectangles congruent with order ( m, m-1 ) and ( m-1, m )

  
postulado 13, poligonos concavos ordenados
  21

If in them polygons concave ordered, them sides of them lines broken have two lengths different, then the value of the indicator greater is given by the ratio between the length of the indicator greater and the length of them sides of greater length of them lines broken and the value of the indicator less is given by the ratio between the length of the indicator less and the length of them sides of less length of them lines broken.

  
postulado 14, poligonos concavos ordenados
  18

If unite with segments of straight them points means of sides consecutive or draw them diagonal in each one of them square consistent of a parallelogram divided in square and delete them surplus, is obtains a polygon concave ordered that is divided in square

  
postulado 15, poligonos concavos ordenados
  22

If unite with segments of straight them points media of sides consecutive or if draw the diagonal in each one of them rectangles congruent of a parallelogram divided in rectangles and delete them surplus, is obtains a polygon concave ordered that is divided in diamonds.

  
postulado 16, poligonos concavos ordenados
  17

If unite with segments of straight them points media of sides consecutive or if draw the diagonal in each one of them diamonds congruent of a parallelogram divided in rhombuses and delete them surplus, is obtains a polygon concave ordered that is divided in rectangle.

  
postulado 17, poligonos concavos ordenados
  22

If unite with segments of straight them points media of sides consecutive or if draw them diagonal in each one of them rhomboid congruent of a parallelogram divided at rhomboid and delete them surplus, is obtains a polygon concave ordered that is divided in rhomboid.

  
postulado 18, poligonos concavos ordenados
  18

There is a relationship two-way between the set of polygons concave ordered from data ( m, m, 1 ) m greater than one, and the whole of parallelograms divided into parallelograms of order ( m, 41 m; m more that one.

  
postulado 19, poligonos concavos ordenados
  23

A biunivocal relation between the set of polygons arranged concave of data there is ( m, r, 1, ) m more that r, r greater or equal to two, and the joint of parallelograms divided in parallelograms congruent of order ( m, r ) m more that r, r greater or equal to two.

  
postulado 20, poligonos concavos ordenados
  19

There is a relationship two-way between the set of polygons concave ordered from data ( m, 2, 2 ) m more that two, and the set of parallelograms split in parallelograms congruent of order ( m, 2 ) greater than two m.

  
postulado 21, poligonos concavos ordenados
  22

Don't need splitting a tidy polygon concave into congruent parallelograms, so you have a fact ( m, r, n ) m greater or equal to r, r greater that n, n greater or equal that one or ( m, r, n ) m more that r, r equal to n and n greater or equal to two.

  
postulado 22, poligonos concavos ordenados
  18

Yes ( m, r, n ) m greater or equal that r, r greater that n, n greater or equal that three odd, is the data of a polygon concave ordered, then ( n-1 ) ² is the total of parallelograms that you are missing to them polygons concave ordered incomplete, to be polygons concave ordered complete.

  
postulado 3, poligonos concavos ordenados
  22

If we draw the diagonal in each one of them parallelograms consistent of a parallelograms divided in parallelograms of order ( m, r ) or ( r, m ) m greater than or equal to r, r greater than or equal to two, and delete leftovers, gets a polygon data ordered concave ( m, r, n ) or ( r, m, n ) m greater or equal to r, r greater that n, n greater or equal that two pair.

  
postulado 4, poligonos concavos ordenados
  24

If the ordered concave polygons are divided in congruent squares or rhombuses congruent, the indicators have equal length and sides of the broken lines are equal length.

  
postulado 5, poligonos concavos ordenados
  20

If the polygons sorted concave splits at rhomboid consistent or congruent rectangles, indicators have two different lengths and are major and two minor indicators two indicators, and the sides of the broken lines have two different lengths.

  
postulado 6, poligonos concavos ordenados
  21

If the broken lines are equal number of sides in a polygon concave ordered, your data is ( m, mm, n ) m more that n, n greater or equal to one.

  
postulado 7, poligonos concavos ordenados
  26

If in a polygon concave ordered, the lines broken have different numbers of sides, its data is ( m, r, n ) or ( r, m, n ) greater than r, r greater than n, n greater or equal to 1, and are given two broken lines major and two minor broken lines.

  






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