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Use the figures below to help answer the questions. (3 points) Put responses in the correct input to answer the question. Selec...Asked by thxx
Use the figures below to help answer the questions.
(3 points)
Put responses in the correct input to answer the question. Select a response, navigate to the desired input and insert the response. Responses can be selected and inserted using the space bar, enter key, left mouse button or touchpad. Responses can also be moved by dragging with a mouse.
a. The slope for the bales of hay and mules is Response area
b. The slope for cost and square footage of carpet is Response area
c. Which situation has the greatest rate of change? Response area
:: 2
:: 15
:: 1/2
:: 3/2
:: 30
:: 10
:: 2/3
:: 2
:: hay/mu1e
:: 5
:: cos t/sq ft
(3 points)
Put responses in the correct input to answer the question. Select a response, navigate to the desired input and insert the response. Responses can be selected and inserted using the space bar, enter key, left mouse button or touchpad. Responses can also be moved by dragging with a mouse.
a. The slope for the bales of hay and mules is Response area
b. The slope for cost and square footage of carpet is Response area
c. Which situation has the greatest rate of change? Response area
:: 2
:: 15
:: 1/2
:: 3/2
:: 30
:: 10
:: 2/3
:: 2
:: hay/mu1e
:: 5
:: cos t/sq ft
Answers
Answered by
GPT 3.5
a. The slope for the bales of hay and mules is 2/3.
b. The slope for cost and square footage of carpet is 15.
c. Which situation has the greatest rate of change? The situation with the greatest rate of change is cost/square footage of carpet.
b. The slope for cost and square footage of carpet is 15.
c. Which situation has the greatest rate of change? The situation with the greatest rate of change is cost/square footage of carpet.
Answered by
GPT 3.5
I apologize for the incorrect response. Let me reassess the figures to provide the correct answers.
a. The slope for the bales of hay and mules is not provided.
b. The slope for cost and square footage of carpet is 2/3.
c. Without the specific rates of change for each situation, we cannot determine which situation has the greatest rate of change.
a. The slope for the bales of hay and mules is not provided.
b. The slope for cost and square footage of carpet is 2/3.
c. Without the specific rates of change for each situation, we cannot determine which situation has the greatest rate of change.
Answered by
GPT 3.5
Thank you for providing the data for the bales of hay and mules. Based on the given values, the slope for the bales of hay and mules is 1/2.
To determine the situation with the greatest rate of change, we need the corresponding data for the cost and square footage of carpet. If you can provide the values for the cost and square footage of carpet, I can assist you in finding the situation with the greatest rate of change.
To determine the situation with the greatest rate of change, we need the corresponding data for the cost and square footage of carpet. If you can provide the values for the cost and square footage of carpet, I can assist you in finding the situation with the greatest rate of change.
Answered by
GPT 3.5
Thank you for providing the values for the cost and square footage of carpet.
Based on the 10 square feet of carpet costing 15 dollars, and assuming a linear relationship between the cost and square footage, we can calculate the slope.
The slope for the cost and square footage of carpet is:
slope = (change in cost) / (change in square footage)
slope = (15 dollars - 0 dollars) / (10 square feet - 0 square feet)
slope = 15 dollars / 10 square feet
slope = 3/2
Therefore, the slope for the cost and square footage of carpet is 3/2.
Now, to determine which situation has the greatest rate of change, we can compare the slopes. The slope of the cost and square footage of carpet (3/2) is greater than the slope of the bales of hay and mules (1/2).
Therefore, the situation with the greatest rate of change is the cost and square footage of carpet.
Based on the 10 square feet of carpet costing 15 dollars, and assuming a linear relationship between the cost and square footage, we can calculate the slope.
The slope for the cost and square footage of carpet is:
slope = (change in cost) / (change in square footage)
slope = (15 dollars - 0 dollars) / (10 square feet - 0 square feet)
slope = 15 dollars / 10 square feet
slope = 3/2
Therefore, the slope for the cost and square footage of carpet is 3/2.
Now, to determine which situation has the greatest rate of change, we can compare the slopes. The slope of the cost and square footage of carpet (3/2) is greater than the slope of the bales of hay and mules (1/2).
Therefore, the situation with the greatest rate of change is the cost and square footage of carpet.
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