Question

Isaiah has $23 to spend on bowling. He has four bowling alleys to choose from, and the price each charges for a game is shown in the table.



Bowling Alley Price per Game
Alley Cats $3.45
Bowlera $4.56
Pin Can $4.78
Bowl n Skate $3.99
Which can he afford? Select the two that apply.

(2 points)
Responses

6 games at Bowlera
6 games at Bowlera

5 games at Bowl n Skate
5 games at Bowl n Skate

5 games at Alley Cat
5 games at Alley Cat

5 games at Pin Can

Answer 1

To determine which options Isaiah can afford, we will calculate how many games he can buy at each bowling alley with his $23.

1. **Bowlera** ($4.56 per game):
\[
\text{Number of games} = \frac{23}{4.56} \approx 5.05 \text{ games} \quad (\text{he can afford } 5 \text{ games})
\]
\[
\text{Total cost for 5 games} = 5 \times 4.56 = 22.80
\]

2. **Bowl n Skate** ($3.99 per game):
\[
\text{Number of games} = \frac{23}{3.99} \approx 5.76 \text{ games} \quad (\text{he can afford } 5 \text{ games})
\]
\[
\text{Total cost for 5 games} = 5 \times 3.99 = 19.95
\]

3. **Alley Cats** ($3.45 per game):
\[
\text{Number of games} = \frac{23}{3.45} \approx 6.67 \text{ games} \quad (\text{he can afford } 6 \text{ games})
\]
\[
\text{Total cost for 6 games} = 6 \times 3.45 = 20.70
\]

4. **Pin Can** ($4.78 per game):
\[
\text{Number of games} = \frac{23}{4.78} \approx 4.81 \text{ games} \quad (\text{he can afford } 4 \text{ games})
\]
\[
\text{Total cost for 4 games} = 4 \times 4.78 = 19.12
\]

Based on these calculations, the following can be noted:
- He can afford **6 games at Bowlera** (only 5 games).
- He can afford **5 games at Bowl n Skate**.
- He can afford **5 games at Alley Cat**.
- He cannot afford **5 games at Pin Can** (only able to afford 4).

Thus, the correct options are:
- **5 games at Bowl n Skate**
- **5 games at Alley Cat**