Question

ermalne wants to sign up for archery classes. The local archery club charges $8 per lesson. The recreation center charges an initial fee of $15 plus $4 per lesson. Complete the tables to show the cost of the lessons at the club and the recreation center.

Answer 1

Here's a table that shows the cost of lessons at both the club and the recreation center for different numbers of lessons:

| Number of Lessons | Club Cost | Recreation Center Cost |

|-------------------|-------------|---------------------|

| 1 | $8 | $19 |

| 2 | $16 | $23 |

| 3 | $24 | $27 |

| 4 | $32 | $31 |

| 5 | $40 | $35 |

| ... | ... | ... |

Step-by-step explanation:

To find the cost of archery lessons at the club, we can use the equation y = 8x, where y represents the total cost and x represents the number of lessons. In this case, the cost per lesson is $8. So, if Ermalne takes 5 lessons, the total cost would be:

= 8 * 5

= $40

To find the cost of archery lessons at the recreation center, we can use the equation y = 15 + 4x, where y represents the total cost and x represents the number of lessons. In this case, there is an initial fee of $15 and an additional cost of $4 per lesson. So, if Ermalne takes 5 lessons, the total cost would be:

= 15 + 4 * 5

= $35.