Which statement best describes the graph below?
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Which statement best describes the graph below?
To solve this problem, let's analyze the given graph:
According to the properties of linear graphs:
Given that the line in the graph rises as increases, it has a positive slope. Therefore, it represents an ascending function.
Thus, the correct statement about the graph is: The graph represents an ascending function.
The graph represents an ascending function.
Which statement best describes the graph below?
Use the left-to-right rule! Start at the left side of the graph and follow the line to the right. If the line goes upward, it's ascending (positive slope). If it goes downward, it's descending (negative slope).
They mean the same thing! An ascending function is also called an increasing function. Both terms describe when values get larger as values increase.
No, a straight line has constant slope throughout. It's either ascending (positive slope), descending (negative slope), or constant (zero slope). Only curved functions can change from ascending to descending.
A horizontal line represents a constant function. The value stays the same no matter what is. This has zero slope - it's neither ascending nor descending.
Steepness affects the rate of increase, but not whether it's ascending. A gentle upward slope and a steep upward slope are both ascending functions - one just increases faster than the other.
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