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, we'll follow these steps:
Now, let's work through each step:
Step 1: The graph shows a red line segment, oriented in a manner that moves from left (lower) to right (higher).
Step 2: As the red line moves from the left toward the right side of the graph, it rises, indicating an upward trend and suggesting a positive slope.
Step 3: Given that the line increases from left to right, the slope is positive.
Therefore, the solution to the problem is Positive slope.
Positive slope
For the function in front of you, the slope is?
Use the left-to-right rule: If the line goes upward as you move from left to right, it's positive. If it goes downward, it's negative. Think of it like climbing a hill (positive) or going downhill (negative)!
Look carefully at both ends of the line segment. Even a slight upward or downward trend determines the slope sign. If it's perfectly horizontal, the slope would be zero.
No! Whether the line is steep or gentle doesn't change the sign. A slightly rising line and a very steep rising line both have positive slopes - just different values.
Yes! Pick any two clear points on the line and use . If your result is positive, the slope is positive; if negative, the slope is negative.
Slope sign tells you direction (positive/negative), while steepness tells you how much it rises or falls. A line can be steep and positive, or gentle and positive - both are still positive slopes!
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