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A 18 m pole is supported by 2 guy wires attached to a point 3 of the way up the pole and to points on the ground 5 m from the base of the pole. What is the length of each guy wire?
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A 18 m pole is supported by 2 guy wires attached to a point 3 of the w...
Understanding the Problem
To find the length of each guy wire, we first need to visualize the setup. The pole, the ground, and the guy wires form a right triangle.
Key Measurements
- Height of the pole: 18 m
- Guy wire attachment point: 3/4 of the way up the pole
- Distance from the base of the pole to the guy wire points on the ground: 5 m
Calculating the Height of Attachment
1. Determine the height at which the guy wires are attached:
- Height of the attachment point = (3/4) * 18 m = 13.5 m
Forming a Right Triangle
2. Identify the triangle components:
- Vertical side (height of attachment) = 13.5 m
- Horizontal side (distance from the pole) = 5 m
Using the Pythagorean Theorem
3. Calculate the length of the guy wire (hypotenuse):
- The formula is: Hypotenuse = √(Vertical side² + Horizontal side²)
- Substitute the values:
- Hypotenuse = √(13.5² + 5²)
- Hypotenuse = √(182.25 + 25)
- Hypotenuse = √207.25
Final Calculation
4. Calculate the length:
- Length of each guy wire = √207.25 ≈ 14.4 m
Conclusion
Each guy wire is approximately 14.4 meters long, effectively supporting the 18 m pole at the specified points.
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A 18 m pole is supported by 2 guy wires attached to a point 3 of the way up the pole and to points on the ground 5 m from the base of the pole. What is the length of each guy wire?
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