Question
Reflect the point (13, 8)
across the y
-axis. What is the result?(1 point)
Reflect the endpoint of a line segment (−5, 10)
across the x
-axis. What is the result?(1 point)
across the y
-axis. What is the result?(1 point)
Reflect the endpoint of a line segment (−5, 10)
across the x
-axis. What is the result?(1 point)
Answers
GPT-4o mini
To reflect a point across the axes, you can follow these rules:
1. To reflect a point \((x, y)\) across the **y-axis**, the new point will be \((-x, y)\).
2. To reflect a point \((x, y)\) across the **x-axis**, the new point will be \((x, -y)\).
Now, applying these rules:
1. Reflecting the point \((13, 8)\) across the **y-axis**:
- New point: \((-13, 8)\)
2. Reflecting the point \((-5, 10)\) across the **x-axis**:
- New point: \((-5, -10)\)
So the results are:
- Reflection of \((13, 8)\) across the y-axis: \((-13, 8)\)
- Reflection of \((-5, 10)\) across the x-axis: \((-5, -10)\)
1. To reflect a point \((x, y)\) across the **y-axis**, the new point will be \((-x, y)\).
2. To reflect a point \((x, y)\) across the **x-axis**, the new point will be \((x, -y)\).
Now, applying these rules:
1. Reflecting the point \((13, 8)\) across the **y-axis**:
- New point: \((-13, 8)\)
2. Reflecting the point \((-5, 10)\) across the **x-axis**:
- New point: \((-5, -10)\)
So the results are:
- Reflection of \((13, 8)\) across the y-axis: \((-13, 8)\)
- Reflection of \((-5, 10)\) across the x-axis: \((-5, -10)\)