PRODUCTOS+CON+HERRAMIENTAS+OFIMATICAS

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** Conversión del Sistema Octal a Decimal ** La conversión de un número octal a uno decimal es muy sencilla, sólo necesitamos multiplicar cada uno de los dígitos por el valor que corresponde a su posición. EJEMPLOS: Numero 435 Tres posiciones 8 a la 2ª, 8 la 1ª , 8 a la 0.    -784: ( 7 x 8)a la 2ª+ (8 x 8) ala 1ª+ (4 x 0 )ala 0  (7 x 64)+ ( 8 x 8)+ (4 x 1)=  (448)+ (64)+ (4) = 516.   -1245: ( 1 x 8 ) ala 3ª+ ( 2 x 8) ala 2ª+ (4 x 8 ) ala 1ª+ (5 x8) ala 0=  (1 x 512)+ (2 x 64)+(4 x 8)+(5 x 1)=  (512)+ (128)+(32)+(5)=677.   -26: (2 x8)ala 1ª+ (6 x 8) a la 0=  (16)+(6)=22.   1133: (1 x 8) ala 3ª+ (1 x 8) ala 2ª+ (3 x 8)ala 1ª+(3 x 8) a la 0=  (1 x 512)+ (1 x 64) +(3 x 8)+ ( 3 x 1)= <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; text-align: justify;"> ( 512)+ (64)+(24)+(3)=603. <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; text-align: justify;"> <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; margin-right: -70.95pt; text-align: justify;"> 98756: ( 9 x 8 ) ala 4ª+(8 x 8) a la 3ª+ (7 x 8 ) a la 2ª+ (5 x 8) a la 1ª+ (6 x 8) ala 0 <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; margin-right: -70.95pt; text-align: justify;"> (9 x 4096)+ (8 x 512)+(7 x 64)+ (5 x 8)+(6 x 1)= <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; margin-right: -70.95pt; text-align: justify;"> (36864)+( 4096)+(448)+(40)+(6)=41454. <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; margin-right: -70.95pt; text-align: justify;"> <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; margin-right: -70.95pt; text-align: justify;"> <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; margin-right: -70.95pt; text-align: justify;"> 502: (5 x 8 ) a la 2ª+ ( 0 x 8) a la 1ª+ ( 2 x 8) a la 0= <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; margin-right: -70.95pt; text-align: justify;"> (5 x 64 )+ ( 0 )+ (2 x 1)= <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; margin-right: -70.95pt; text-align: justify;"> (320)+(0)+(2)=322. <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; text-align: justify;"> <span style="color: #2b1e1b; font-family: Georgia,serif; line-height: 23px;">**__"Algoritmo de la suma y resta binaria"__** <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; text-align: justify;"> <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; text-align: justify;"> <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; text-align: justify;"> <span style="display: block; line-height: 14.25pt; margin-bottom: 3.75pt; margin-left: 36pt; text-align: justify;">
 * __ "Conversión de cualquier sistema numérico al SD". __**
 * <span style="color: #666666; display: block; line-height: 14.25pt; margin-bottom: 3.75pt; text-align: justify;">Primer Bit Octal (5 x 8 a la 0) = 5 x 1 = 5
 * <span style="color: #666666; display: block; line-height: 14.25pt; margin-bottom: 3.75pt; text-align: justify;">Segundo Bit Octal (3 x 8 a la 1ª ) = 3 x 8 = 24
 * <span style="color: #666666; display: block; line-height: 14.25pt; margin-bottom: 3.75pt; text-align: justify;">Tercer Bit Octal (4 x 8 a la 2ª ) = 4 x 64 = 256
 * <span style="color: #666666; display: block; line-height: 14.25pt; margin-bottom: 3.75pt; text-align: justify;">Número decimal = (5 + 64 + 256ª ) = 285