Vous avez cherché: meet at exit 242: (Espagnol - Anglais)

» belize and guatemala meet at oas (otro)
» belize and guatemala meet at oas (otro)

press conference: belize and guatemala ministers to meet at oas
press conference: belize and guatemala ministers to meet at oas

belize and guatemala ministers to meet at oas on friday
belize and guatemala ministers to meet at oas on friday

» latin american, arab countries to meet at historic summit (voa)
» latin american, arab countries to meet at historic summit (voa)

» anti-corruption experts from the region meet at oas (caribbean net news)
» anti-corruption experts from the region meet at oas (caribbean net news)

the hemisphere's foreign ministers meet at the oas general assembly to talk about the next summit of the americas.
the hemisphere's foreign ministers meet at the oas general assembly to talk about the next summit of the americas.

hume took the initiative, and it was in march 1885, when the first notice was issued convening the first indian national union to meet at poona the following december.
hume took the initiative, and it was in march 1885, when the first notice was issued convening the first indian national union to meet at poona the following december.

whom no se utiliza muy a menudo en el inglés hablado actualmente, tan solo recuerda que sonarás muy formal si lo usas en una conversación. -whom did you meet at the party?
whom is not often used in spoken english these days, so just remember you will sound very formal if you use it in conversation.

given an embedding "g" of a (not necessarily simple) planar graph in the plane without edge intersections, we construct the dual graph "g"* as follows: we choose one vertex in each face of "g" (including the outer face) and for each edge "e" in "g" we introduce a new edge in "g"* connecting the two vertices in "g"* corresponding to the two faces in "g" that meet at "e".
given an embedding "g" of a (not necessarily simple) connected graph in the plane without edge intersections, we construct the dual graph "g"* as follows: we choose one vertex in each face of "g" (including the outer face) and for each edge "e" in "g" we introduce a new edge in "g"* connecting the two vertices in "g"* corresponding to the two faces in "g" that meet at "e".