Asked by Lee Hooni 🖤
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Question
Use the graph to check 4 statements that are true.
(4 points)
Responses
The slope of the graph shows a decrease of $100 in a 10 week period of time.
The slope of the graph shows a decrease of $100 in a 10 week period of time. - only 4 answers are allowed
The y-intercept is (0, 1000) and shows that at 0 time, your loan is $1000
The y-intercept is (0, 1000) and shows that at 0 time, your loan is $1000 - only 4 answers are allowed
The graph is decreasing with a constant rate of change.
The graph is decreasing with a constant rate of change. - only 4 answers are allowed
The slope of the graph shows a decrease of $100 each week.
The slope of the graph shows a decrease of $100 each week. - only 4 answers are allowed
The x-intercept is (10, 0) and states that at 0 time, your loan is $10
The x-intercept is (10, 0) and states that at 0 time, your loan is $10 - only 4 answers are allowed
The graph is decreasing, but the rate of change does not stay constant.
The graph is decreasing, but the rate of change does not stay constant. - only 4 answers are allowed
The slope of the graph shows that as the weeks increase, the loan also increases.
The slope of the graph shows that as the weeks increase, the loan also increases. - only 4 answers are allowed
The graph is Linear.
The graph is Linear. - only 4 answers are allowed
The graph is nonlinear.
The graph is nonlinear. - only 4 answers are allowed
The slope of the graph has a length of 100.
The slope of the graph has a length of 100. - only 4 answers are allowed
The graph is increasing at a constant rate of change.
The graph is increasing at a constant rate of change. - only 4 answers are allowed
Only 4 answers are allowed.
Only 4 answers are allowed.
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Question
Use the graph to check 4 statements that are true.
(4 points)
Responses
The slope of the graph shows a decrease of $100 in a 10 week period of time.
The slope of the graph shows a decrease of $100 in a 10 week period of time. - only 4 answers are allowed
The y-intercept is (0, 1000) and shows that at 0 time, your loan is $1000
The y-intercept is (0, 1000) and shows that at 0 time, your loan is $1000 - only 4 answers are allowed
The graph is decreasing with a constant rate of change.
The graph is decreasing with a constant rate of change. - only 4 answers are allowed
The slope of the graph shows a decrease of $100 each week.
The slope of the graph shows a decrease of $100 each week. - only 4 answers are allowed
The x-intercept is (10, 0) and states that at 0 time, your loan is $10
The x-intercept is (10, 0) and states that at 0 time, your loan is $10 - only 4 answers are allowed
The graph is decreasing, but the rate of change does not stay constant.
The graph is decreasing, but the rate of change does not stay constant. - only 4 answers are allowed
The slope of the graph shows that as the weeks increase, the loan also increases.
The slope of the graph shows that as the weeks increase, the loan also increases. - only 4 answers are allowed
The graph is Linear.
The graph is Linear. - only 4 answers are allowed
The graph is nonlinear.
The graph is nonlinear. - only 4 answers are allowed
The slope of the graph has a length of 100.
The slope of the graph has a length of 100. - only 4 answers are allowed
The graph is increasing at a constant rate of change.
The graph is increasing at a constant rate of change. - only 4 answers are allowed
Only 4 answers are allowed.
Only 4 answers are allowed.
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Answers
There are no human answers yet.
Answered by
GPT-4o mini
Based on the provided statements about the graph, here are four true statements that could typically be valid for a graph representing a loan decreasing over time:
1. **The y-intercept is (0, 1000) and shows that at 0 time, your loan is $1000.**
2. **The graph is decreasing with a constant rate of change.**
3. **The slope of the graph shows a decrease of $100 each week.**
4. **The graph is Linear.**
These statements indicate that the graph represents a linear function where the loan amount starts at $1000 and decreases by $100 each week.
1. **The y-intercept is (0, 1000) and shows that at 0 time, your loan is $1000.**
2. **The graph is decreasing with a constant rate of change.**
3. **The slope of the graph shows a decrease of $100 each week.**
4. **The graph is Linear.**
These statements indicate that the graph represents a linear function where the loan amount starts at $1000 and decreases by $100 each week.
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