Solve the problem.
-There are 3 balls in a hat; one with the number 2 on it, one with the number 4 on it, and one with The number 8 on it. You pick a ball from the hat at random and then you flip a coin. Using a tree Diagram , obtain the sample space for the experiment. List the elements that make up the sample Space.
A) $2 \mathrm { H } , 2 \mathrm {~T} , 4 \mathrm { H } , 4 \mathrm {~T} , 8 \mathrm { H } , 8 \mathrm {~T}$
B) $2 \mathrm { HT } , 4 \mathrm { HT } , 8 \mathrm { HT }$
C) $248 \mathrm { H } , 248 \mathrm {~T}$
D) $2 \mathrm { H } , 4 \mathrm { H } , 8 \mathrm { H }$

Question

Solve the problem.
-There are 3 balls in a hat; one with the number 2 on it, one with the number 4 on it, and one with The number 8 on it. You pick a ball from the hat at random and then you flip a coin. Using a tree Diagram , obtain the sample space for the experiment. List the elements that make up the sample Space. 
A) $2 \mathrm { H } , 2 \mathrm {~T} , 4 \mathrm { H } , 4 \mathrm {~T} , 8 \mathrm { H } , 8 \mathrm {~T}$
B) $2 \mathrm { HT } , 4 \mathrm { HT } , 8 \mathrm { HT }$
C) $248 \mathrm { H } , 248 \mathrm {~T}$
D) $2 \mathrm { H } , 4 \mathrm { H } , 8 \mathrm { H }$

Quizplus · Accepted Answer

Each ball (2, 4, 8) can be paired with either a heads (H) or tails (T) outcome from the coin flip, resulting in 6 possible outcomes: 2H, 2T, 4H, 4T, 8H, 8T.

Solve the Problem 2H,2 T,4H,4 T,8H,8 T2 \mathrm { H } , 2 \mathrm {~T} , 4 \mathrm { H } , 4 \mathrm {~T} , 8 \mathrm { H } , 8 \mathrm {~T}2H,2 T,4H,4 T,8H,8 T

Solve the Problem $2 \mathrm { H } , 2 \mathrm {~T} , 4 \mathrm { H } , 4 \mathrm {~T} , 8 \mathrm { H } , 8 \mathrm {~T}$