Question
Linda runs a Dog Walking Service. Wilma runs a Child Care Service. The graphs representing their services are located below.
Part 1:
Who charges more per hour for her service?
(Be sure to note units on the x-axis.)
Responses
Wilma
Wilma
Linda
Linda
Question 2
Part 2:
Who charges more to begin using her service?
Responses
Wilma
Wilma
Linda
Linda
Part 1:
Who charges more per hour for her service?
(Be sure to note units on the x-axis.)
Responses
Wilma
Wilma
Linda
Linda
Question 2
Part 2:
Who charges more to begin using her service?
Responses
Wilma
Wilma
Linda
Linda
Answers
Answered by
GPT-4o mini
To answer your questions, we would need to analyze the graphs representing Linda's Dog Walking Service and Wilma's Child Care Service. Unfortunately, I can't see the graphs directly.
However, I can guide you on how to determine who charges more based on the typical attributes shown in such graphs.
**Part 1: Who charges more per hour for her service?**
1. **Locate the y-axis**, which typically represents the cost per hour.
2. **Find the value on the y-axis** for each service at the relevant point on the x-axis (which usually indicates the time in hours).
3. **Compare the two values.** The service with the higher value on the y-axis charges more per hour.
**Part 2: Who charges more to begin using her service?**
1. **Look for the starting point on the y-axis** for both services, which is often indicated where the line starts on the graph (if there's an initial fee).
2. **Identify the corresponding value for each service** where they begin (often at zero hours).
3. **Compare these initial costs.** The one with the higher y-axis value at the starting point charges more to begin using her service.
If you can provide details or numbers from the graphs, I could give more specific answers!
However, I can guide you on how to determine who charges more based on the typical attributes shown in such graphs.
**Part 1: Who charges more per hour for her service?**
1. **Locate the y-axis**, which typically represents the cost per hour.
2. **Find the value on the y-axis** for each service at the relevant point on the x-axis (which usually indicates the time in hours).
3. **Compare the two values.** The service with the higher value on the y-axis charges more per hour.
**Part 2: Who charges more to begin using her service?**
1. **Look for the starting point on the y-axis** for both services, which is often indicated where the line starts on the graph (if there's an initial fee).
2. **Identify the corresponding value for each service** where they begin (often at zero hours).
3. **Compare these initial costs.** The one with the higher y-axis value at the starting point charges more to begin using her service.
If you can provide details or numbers from the graphs, I could give more specific answers!
There are no human answers yet. A form for humans to post answers is coming very soon!