Compute and Interpret Probabilities Using the Classical Method
-A single die is rolled twice. The set of 36 equally likely outcomes is $\{ ( 1,1 ) , ( 1,2 ) , ( 1,3 ) , ( 1,4 ) , ( 1,5 ) , ( 1,6 ) , ( 2,1 )$, $( 2,2 ) , ( 2,3 ) , ( 2,4 ) , ( 2,5 ) , ( 2,6 ) , ( 3,1 ) , ( 3,2 ) , ( 3,3 ) , ( 3,4 ) , ( 3,5 ) , ( 3,6 ) , ( 4,1 ) , ( 4,2 ) , ( 4,3 ) , ( 4,4 ) , ( 4,5 ) , ( 4,6 ) , ( 5,1 )$, $( 5,2 ) , ( 5,3 ) , ( 5,4 ) , ( 5,5 ) , ( 5,6 ) , ( 6,1 ) , ( 6,2 ) , ( 6,3 ) , ( 6,4 ) , ( 6,5 ) , ( 6,6 ) \}$. Find the probability of getting two numbers whose sum is less than 13 .
A) 1
B) 0
C) $\frac { 1 } { 2 }$
D) $\frac { 1 } { 4 }$

Question

Quizplus · Accepted Answer

All possible outcomes result in a sum less than 13 since the maximum sum (6+6) is 12, which is less than 13.

Compute and Interpret Probabilities Using the Classical Method -A Single {(1,1),(1,2),(1,3),(1,4),(1,5),(1,6),(2,1)\{ ( 1,1 ) , ( 1,2 ) , ( 1,3 ) , ( 1,4 ) , ( 1,5 ) , ( 1,6 ) , ( 2,1 ){(1,1),(1,2),(1,3),(1,4),(1,5),(1,6),(2,1)

Compute and Interpret Probabilities Using the Classical Method
-A Single $\{ ( 1,1 ) , ( 1,2 ) , ( 1,3 ) , ( 1,4 ) , ( 1,5 ) , ( 1,6 ) , ( 2,1 )$