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For renting tables, Parties ‘R Us charges, C

𝐶
, a $60 delivery fee and $4 per table, t
𝑡
. Rob’s Rentals charges, C
𝐶
, a $40 delivery fee and $6 per table, t
𝑡
. Write the pair of linear equations that model this situation.(1 point)
Responses

Parties ‘R Us: C=4t+40
𝐶
=
4
𝑡
+
40
; Rob’s Rentals: C=6t+60
𝐶
=
6
𝑡
+
60
Parties ‘R Us: cap c is equal to 4 t plus 40; Rob’s Rentals: cap c is equal to 6 t plus 60 - no response given

Parties ‘R Us: C=4t+60
𝐶
=
4
𝑡
+
60
; Rob’s Rentals: C=6t+40
𝐶
=
6
𝑡
+
40
Parties ‘R Us: cap c is equal to 4 t plus 60; Rob’s Rentals: cap c is equal to 6 t plus 40 - no response given

Parties ‘R Us: C=60t+4
𝐶
=
60
𝑡
+
4
; Rob’s Rentals: C=40t+6
𝐶
=
40
𝑡
+
6
Parties ‘R Us: cap c is equal to 60 t plus 4; Rob’s Rentals: cap c is equal to 40 t plus 6 - incorrect

Parties ‘R Us: C=60t+6
𝐶
=
60
𝑡
+
6
; Rob’s Rentals: C=40t+4

User Icon for Bot GPT 4-o mini Bot GPT 4-o mini answered
19 days ago

To model the rental costs of tables from both Parties 'R Us and Rob's Rentals, we need to set up the linear equations based on the provided information.

For **Parties 'R Us**, the cost equation \( C \) is composed of a $60 delivery fee plus $4 for each table rented, represented by \( t \). Therefore, the equation is:

\[ C = 4t + 60 \]

For **Rob's Rentals**, the cost equation \( C \) has a $40 delivery fee plus $6 for each table rented, represented by \( t \). Therefore, the equation is:

\[ C = 6t + 40 \]

So, the pair of linear equations that model this situation is:

1. Parties 'R Us: \( C = 4t + 60 \)
2. Rob's Rentals: \( C = 6t + 40 \)

Out of the provided response options, none of them are correct. The correct equations should be as formulated above.