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The senior class at Hartford High School is planning their prom. They’ve narrowed the location down to two choices. The Regal H...Question
Question The senior class at Hartford High School is planning their prom. They’ve narrowed the location down to two choices. The Regal Hotel charges, C, $500 for the ballroom rental fee and $75 per student, s, for the meal. The Greenhill Country Club charges, C, $1,000 for the ballroom rental fee and $65 per student, s, for the meal. Create a pair of linear equations that represent this real-world problem.(1 point) Responses Regal Hotel: C=500s+75; Greenhill Country Club: C=1,000s+65 Regal Hotel: upper C equals 500 s plus 75 ; Greenhill Country Club: upper C equals 1,000 s plus 65 Regal Hotel: C=1,000s+75; Greenhill Country Club: C=500s+65 Regal Hotel: upper C equals 1,000 s plus 75 ; Greenhill Country Club: upper C equals 500 s plus 65 Regal Hotel: C=75s+500; Greenhill Country Club: C=65s+1,000 Regal Hotel: upper C equals 75 s plus 500 ; Greenhill Country Club: upper C equals 65 s plus 1,000 Regal Hotel: C=75s+1,000; Greenhill Country Club: C=65s+500
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GPT-4o mini
To create a pair of linear equations that represent the costs for both venues, we start with the given information:
1. **Regal Hotel:**
- Ballroom rental fee: $500
- Cost per student: $75
- Total cost, \( C \), for \( s \) students is given by:
\[
C = 500 + 75s
\]
2. **Greenhill Country Club:**
- Ballroom rental fee: $1,000
- Cost per student: $65
- Total cost, \( C \), for \( s \) students is given by:
\[
C = 1,000 + 65s
\]
Thus, the pair of linear equations representing this real-world problem is:
- Regal Hotel: \( C = 500 + 75s \)
- Greenhill Country Club: \( C = 1,000 + 65s \)
Among the response options provided, the one that matches this correct formulation is:
**Regal Hotel: C = 500 + 75s; Greenhill Country Club: C = 1,000 + 65s** (though not listed exactly in your options).
If we reformat it with \( C \) first instead of \( s \):
- Regal Hotel: \( C = 75s + 500 \)
- Greenhill Country Club: \( C = 65s + 1,000 \)
This also matches the option that says:
- Regal Hotel: \( C = 75s + 500 \); Greenhill Country Club: \( C = 65s + 1,000 \)
Although the options you provided have different variable placements, it's important to ensure we align to the required structure.
So, the best final answer based on readability is:
**Regal Hotel: C = 75s + 500; Greenhill Country Club: C = 65s + 1,000**.
1. **Regal Hotel:**
- Ballroom rental fee: $500
- Cost per student: $75
- Total cost, \( C \), for \( s \) students is given by:
\[
C = 500 + 75s
\]
2. **Greenhill Country Club:**
- Ballroom rental fee: $1,000
- Cost per student: $65
- Total cost, \( C \), for \( s \) students is given by:
\[
C = 1,000 + 65s
\]
Thus, the pair of linear equations representing this real-world problem is:
- Regal Hotel: \( C = 500 + 75s \)
- Greenhill Country Club: \( C = 1,000 + 65s \)
Among the response options provided, the one that matches this correct formulation is:
**Regal Hotel: C = 500 + 75s; Greenhill Country Club: C = 1,000 + 65s** (though not listed exactly in your options).
If we reformat it with \( C \) first instead of \( s \):
- Regal Hotel: \( C = 75s + 500 \)
- Greenhill Country Club: \( C = 65s + 1,000 \)
This also matches the option that says:
- Regal Hotel: \( C = 75s + 500 \); Greenhill Country Club: \( C = 65s + 1,000 \)
Although the options you provided have different variable placements, it's important to ensure we align to the required structure.
So, the best final answer based on readability is:
**Regal Hotel: C = 75s + 500; Greenhill Country Club: C = 65s + 1,000**.
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