Which of the following is true?

| **5 m** | |
| --- | --- |
| **4 m** | |
| **3 m** | |
| **2 m** | |
...

Question

Which of the following is true?

|  **5 m** | |
| --- | --- |
|  **4 m** | |
|  **3 m** | |
|  **2 m** | |
|  **1 m** | |

- **GH** is an altitude of **ΔEFH**
- **FG** is an altitude of **ΔEFH**
- **EH** is an altitude of **ΔEFH**
- **EG** is an altitude of **ΔEFH**

CramX · Accepted Answer

Step 1: Let's solve this step by step:. Step 2: : Understand the definition of an altitude. - An altitude in a triangle is a line segment drawn from a vertex perpendicular to the opposite side (or its extension) - The altitude creates a right angle with the base of the triangle Step 3: : Analyze the given triangle ΔEFH. - From the diagram, we can see the coordinates of the triangle's vertices - The triangle appears to have vertices at different heights Step 4: : Examine each potential altitude option. Option 1: GH - GH is drawn from point G to side EF - It forms a right angle with the base EF - This means GH is perpendicular to the base Option 2: FG - FG does not appear to be perpendicular to any side of the triangle - It is not drawn at a right angle to the base Option 3: EH - EH is not drawn perpendicular to any side of the triangle - It does not create a right angle with the base Option 4: EG - EG is not drawn perpendicular to any side of the triangle - It does not create a right angle with the base Step 5: : Determine the correct altitude. - Only GH is drawn perpendicular to the base EF - GH meets the definition of an altitude Final Answer: **GH is an altitude of ΔEFH**

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Step 1:
Let's solve this step by step:

Step 2:
: Understand the definition of an altitude

Step 3:
: Analyze the given triangle ΔEFH

Final Answer

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