For renting tables, Parties ‘R Us charges, C

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

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

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

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

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

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

To model the situation with linear equations based on the given pricing structure for each rental company, we can write the equations as follows:

**Parties ‘R Us:**
- They charge a delivery fee of $60 and $4 per table. Thus, the equation for Parties 'R Us will be:
\[
C = 4t + 60
\]

**Rob’s Rentals:**
- They charge a delivery fee of $40 and $6 per table. Therefore, the equation for Rob's Rentals will be:
\[
C = 6t + 40
\]

So, the pair of linear equations that model this situation is:
- Parties ‘R Us: \( C = 4t + 60 \)
- Rob’s Rentals: \( C = 6t + 40 \)

None of the provided options exactly match this correct formulation, but ensure to check the options properly, as the correct interpretation leads us to the equations mentioned above.