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Chapter 1 of 12 • Page 1 of 248🔒 Protected PDF • Watermarked
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CivilAdvanced Survey
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Included angles can be measured _________.

A

Clockwise

B

Counter clockwise

C

Both A and B

D

In A or B

Correct Answer

⚙️ TE • Technical Concept & PrincipleCivilAdvanced Survey
Option D

In A or B

Quick Summary:

Included angles in a traverse survey are defined as the interior angles between two successive survey lines. These angles can be measured either clockwise or counter-clockwise from the back station to the forward station, depending on the orientation of the traverse and the instrument settings used by the surveyor.

⚙️TETechnical SolutionConcept & Principle
💡 Explanation

Included angles in a traverse survey are defined as the interior angles between two successive survey lines. These angles can be measured either clockwise or counter-clockwise from the back station to the forward station, depending on the orientation of the traverse and the instrument settings used by the surveyor.

🔢 Key Formulas

θincluded=∣α2−α1∣\theta_{included} = |\alpha_2 - \alpha_1|θincluded​=∣α2​−α1​∣ — where α1,α2\alpha_1, \alpha_2α1​,α2​ are the bearings of the back and forward lines.

⚙️ Working Principle

In theodolite surveying, the included angle is typically measured by observing the horizontal circle readings. The surveyor measures the angle at a station by sighting the back station and then the forward station. Because the traverse can be run in a clockwise or counter-clockwise direction, the measured interior angle is simply the difference between the two circle readings, regardless of the direction of rotation.

📌 Key Points
  • ▸

    Included angles are always the interior angles of the polygon formed by the traverse.

  • ▸

    For a closed traverse, the sum of interior angles must equal (2n−4)×90°(2n - 4) \times 90°(2n−4)×90°.

  • ▸

    The choice of measurement direction (clockwise/counter-clockwise) is a matter of field convenience and does not change the geometric interior angle.

  • ▸

    Theodolite traverse stations are usually occupied to measure these angles directly.

✅ Advantages
  • ▸

    Flexibility in field procedure depending on local topography.

  • ▸

    Allows direct calculation of interior angles without complex coordinate transformation.

❌ Disadvantages / Limitations
  • ▸

    Incorrect orientation leads to measuring exterior angles instead of interior angles.

  • ▸

    Requires careful adjustment if the sum deviates from the theoretical geometric sum.

🛠️ Applications / Uses
  • ▸

    Cadastral surveying for property boundaries.

  • ▸

    Control surveys for large infrastructure projects like dams or tunnels.

📄 Additional Information
  • ▸

    The term 'Included angle' implies the angle contained inside the traverse polygon.

  • ▸

    If the traverse is run in a clockwise direction, the interior angle is measured counter-clockwise from the preceding line, and vice-versa.

📊 Diagram / Illustration
Included Angle Calculationθᵢₙ꜀ₗᵤᴅₑᴅ = |θ𝆩ₒᵣwₐᵣᴅ - θ♭ₐ꜀ₖ|Measured clockwise or counter-clockwise
✅

D is correct — Included angles can be measured either clockwise or counter-clockwise depending on the surveying convention and the progression of the traverse.

Core Concepts Used
Click any tag to open in AI Tutor
Theodolite Surveying Traverse Interior Angles Angular Measurement Geometry
💡 EXAM TIP

Always verify if the traverse is closed in a clockwise or counter-clockwise direction to determine whether the included angle calculation requires adding or subtracting 360°360°360°.

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