Question

leroy is making up a game that will include tossing a coin and then rolling a 4 - sided number pyramid as part of a player’s turn. drag tiles to complete the table and show all the possible outcomes for tossing a coin first and then rolling a 4 - sided number pyramid.

	1	2	3	4
tails	t \square	\square 2	t \square	t 4

Explanation:

Step1: Analyze Heads row

For the "Heads" row, when the column is 2, the outcome should be \( H\ 2 \) (since we toss Heads then roll 2). When the column is 3, it's \( H\ 3 \) (Heads then 3), and column 4 is \( H\ 4 \) (Heads then 4).

Step2: Analyze Tails row

For the "Tails" row, column 1: \( T\ 1 \) (Tails then 1), column 2: \( T\ 2 \) (Tails then 2), column 3: \( T\ 3 \) (Tails then 3), column 4 is already \( T\ 4 \).

Filling the table:

• Heads row, column 2: \( H\ 2 \)
• Heads row, column 3: \( H\ 3 \)
• Heads row, column 4: \( H\ 4 \)
• Tails row, column 1: \( T\ 1 \)
• Tails row, column 2: \( T\ 2 \)
• Tails row, column 3: \( T\ 3 \)

Answer:

Heads row (from column 2 to 4): \( H\ 2 \), \( H\ 3 \), \( H\ 4 \)
Tails row (from column 1 to 3): \( T\ 1 \), \( T\ 2 \), \( T\ 3 \)

(In table cells:
Heads - column 2: \( H\ 2 \), column 3: \( H\ 3 \), column 4: \( H\ 4 \)
Tails - column 1: \( T\ 1 \), column 2: \( T\ 2 \), column 3: \( T\ 3 \))