To determine if the lines are perpendicular, we need to know the slopes of both lines. If two lines are perpendicular, the product of their slopes is -1.
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Calculate the Slopes:
- For the dashed line, let's say if its slope \( m_1 \) is calculated to be, for example, 2.
- For the solid line, if its slope \( m_2 \) is calculated to be -0.5.
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Check the Relationship:
- Multiply the slopes: \( m_1 \times m_2 = 2 \times -0.5 = -1 \).
- Since the product of the slopes equals -1, the lines are perpendicular.
If the slopes of the lines were different, for example:
- Slope of dashed line: 3
- Slope of solid line: 1/3
- Check: \( 3 \times (1/3) = 1 \) (not equal to -1, so not perpendicular).
Make sure to perform these calculations based on the specific line representations from the image. Provide the actual slope values you find to complete your answer accurately.
Since I cannot see the image, I can't provide the precise slopes or determine if they are perpendicular or just intersecting. If you can share the specific slopes for the dashed and solid lines, I can guide you through the conclusion based on them.