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Algoritmos de ordenamiento

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Algoritmos de ordenamiento

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Completa los ordenamientos

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Ecuador

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Algoritmos de ordenamiento
 

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Algoritmos de ordenamientoOnline version

Completa los ordenamientos

by Lucas Reyes
1

)
PARA i DESDE 0 HASTA n - 2 HACER
intercambio = falso
PARA j DESDE 0 HASTA n - 2 - i HACER
SI A [ j ] > A [ j + 1 ] ENTONCES
temp = A [ j ]
A [ j ] = A [ j + 1 ]
A [ j + 1 ] = temp
intercambio = verdadero
FIN SI
FIN PARA
SI intercambio = falso ENTONCES
SALIR DEL BUCLE
FIN SI
FIN PARA
FIN ALGORITM O

2

Insertion Sort
( A , n )
PARA i DESDE 1 HASTA n - 1 HACER
clave = A [ i ]
j = i - 1
MIENTRAS j > = 0 Y A [ j ] > clave HACER
A [ j + 1 ] = A [ j ]
j = j - 1
FIN MIENTRAS
A [ j + 1 ] = clave
FIN PARA
FIN ALGORITM O

3

( A , n )
PARA i DESDE 0 HASTA n - 2 HACER
posMin = i
PARA j DESDE i + 1 HASTA n - 1 HACER
SI A [ j ] < A [ posMin ] ENTONCES
posMin = j
FIN SI
FIN PARA
SI posMin ! = i ENTONCES
temp = A [ i ]
A [ i ] = A [ posMin ]
A [ posMin ] = temp
FIN SI
FIN PARA
FIN ALGORITM O

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