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Desafíos de Probabilidad: De Atletas a Álgebra Lineal

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Desafíos de Probabilidad: De Atletas a Álgebra Lineal

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Por: Eldad Martínez Ovando #9 TM42
Se deberán completar las frases con base a los saberes previamente adquiridos

Created by

Martínez Ovando Eldad Jacobo
Martínez Ovando Eldad Jacobo
Mexico

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Desafíos de Probabilidad: De Atletas a Álgebra Lineal
 

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Desafíos de Probabilidad: De Atletas a Álgebra LinealOnline version

Por: Eldad Martínez Ovando #9 TM42 Se deberán completar las frases con base a los saberes previamente adquiridos

by Martínez Ovando Eldad Jacobo
1

Los atletas A y B tienen la de ganar , y es el doble que la del atleta C , por lo que P ( A ) = P ( B ) = 2 P ( C )

2

Un del espacio de lanzar dos dados puede ser el evento de que la suma de las caras sea igual a siete .

3

la de que gane el atleta C es un quinto

4

La de sacar un número par al tirar un dado es 3 / 6

5

Un es cualquier subconjunto del espacio muestral , por ejemplo , el evento de que caiga sol al lanzar una moneda 10 veces .

6

. de que gane B o C , si son eventos mutuamente excluyentes , se calcula como la suma de sus probabilidades : P ( BUC ) = P ( B ) + P ( C ) = 2 / 5 + 1 / 5 = 3 / 5

7

El ilustra la unión de dos eventos , T ( Titulados ) y A ( Álgebra Lineal ) , donde P ( T U A ) representa el área total cubierta por ambos círculos , incluyendo la intersección : P ( T U A ) = P ( T ) + P ( A ) - P ( T n A )

8

La de las de todos los eventos posibles en un espacio muestral siempre debe ser igual a la unidad ( 1 )

9

. de lanzar un dado y contar los puntos es S = { 1 , 2 , 3 , 4 , 5 , 6 }

10

Para determinar el de resultados distintos al combinar dos o más ( como lanzar una moneda y un dado ) , se utiliza el principio de multiplicación .

 
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