For the function in front of you, the slope is?
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For the function in front of you, the slope is?
To solve this problem, let's analyze the given graph of the function to determine the slope's sign.
The slope of a line on a graph indicates the line's direction. A line with a positive slope rises as it moves from left to right, indicating that for every step taken to the right (along the x-axis), we move upward. Conversely, a line with a negative slope falls as it moves from left to right, meaning each step to the right results in moving downward.
Examining the graph provided, the red line starts higher on the left and goes downward towards the right visually. This indicates that the line is rising as it goes from left to right, which confirms it has a positive slope.
Therefore, the solution to the problem, regarding the slope of the line, is that it is a Positive slope.
Positive slope
For the function in front of you, the slope is?
Look at the line's direction as you move from left to right along the x-axis. If the line goes up, it's positive. If it goes down, it's negative.
The key is following the line from left to right! Even though it visually appears to go down on your screen, mathematically it's rising as x increases, making it a positive slope.
Yes! Pick any two clear points on the line, then use the formula:
Steepness only affects the magnitude of the slope, not its sign! A steep line can be positive or negative - it's all about the direction from left to right.
Always use the left-to-right rule: trace your finger along the line from left to right. If your finger moves up, it's positive. If it moves down, it's negative.
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