What do the following two equations represent? - $$ 4 x-2 y=-5 $$ Choose 1 answer: (A) The same line (B) Distinct parallel lines (C) Perpendicular lines (D) Intersecting, but not perpendicular lines

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The equation provided is:

$$ 4x - 2y = -5 $$

However, it appears there might be a second equation missing from your question. Typically, when determining the relationship between two lines, we compare their equations to see if they are the same line, parallel, perpendicular, or intersecting.

Assuming you intended to compare two forms of the same equation (for example, $$4x - 2y = -5$$ and $$2x - y = -\frac{5}{2}$$ by dividing the first equation by 2), both equations represent the **same line**. They are simply different representations of the same linear relationship.

**Answer:**  
**(A) The same line**
The two equations represent the **same line**.

What do the following two equations represent? - \( 4 x-2 y=-5 \) Choose 1 answer: (A) The same line (B) Distinct parallel lines (C) Perpendicular lines (D) Intersecting, but not perpendicular lines

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