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Nevada Land Surveyor-in-Training (LSIT) Certification Exam COMPLETE QUESTIONS AND DETAILED SOLUTIONS LATEST UPDATE THIS YEAR-JUST RELEASED.pdf

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Tap on AVAILABLE IN BUNDLE / PACKAGE DEAL to unlock free bonus exams — save more while getting everything you need! You’ll be glad you did! The Nevada Land Surveyor-in-Training (LSIT) Certification Exam – COMPLETE QUESTIONS AND DETAILED SOLUTIONS LATEST UPDATE THIS YEAR – JUST RELEASED delivers a fully updated and comprehensive study resource designed to help candidates confidently prepare for the Nevada LSIT certification exam. This in-depth exam guide covers all essential topics typically assessed in the LSIT exam, including fundamental principles of land surveying, boundary law, and surveying mathematics. It provides detailed coverage of coordinate geometry (COGO), trigonometry applications, distance and angle measurements, and interpretation of legal land descriptions used in real-world surveying practice. The material also emphasizes boundary determination and land records analysis, including deeds, plats, easements, and historical property documentation. Candidates will gain a strong understanding of survey control networks, horizontal and vertical datums, map projections, and geodetic surveying concepts essential for accurate land measurement and mapping. Additional focus is placed on field procedures and instrumentation, including the proper use of total stations, GNSS/GPS systems, levels, and data collection methods. The guide also covers error sources, precision and accuracy concepts, and quality control techniques to ensure reliable survey results. The content further explores legal and professional responsibilities, including surveying ethics, professional standards, and regulatory requirements governing land surveying practice in Nevada. Emphasis is placed on resolving boundary disputes, interpreting legal frameworks, and applying survey evidence in accordance with established surveying law. The complete question set mirrors current exam formats and includes scenario-based, multiple-choice, and practical calculation questions that simulate real exam conditions. Each question is paired with detailed solutions and explanations to reinforce understanding, improve problem-solving ability, and strengthen exam readiness. Ideal for land surveyor interns, surveying students, and candidates pursuing LSIT certification, this resource provides comprehensive review, targeted practice, and the confidence needed to successfully pass the exam and begin a professional career in land surveying.

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Nevada Land Surveyor-in-Training (LSIT) Certification Exam
COMPLETE QUESTIONS AND DETAILED SOLUTIONS LATEST
UPDATE THIS YEAR-JUST RELEASED
SUMMARIZED EXAM COVERAGE (SHORT BUT SAME MEANING)



The Nevada LSIT exam covers surveying fundamentals, professional ethics, and Nevada surveying laws.


Major emphasis is placed on PLSS township/range/section layout, corner types, aliquot parts, and


interpreting BLM plats. You must master surveying math including bearings/azimuths, DMS conversions,


coordinate geometry, traverse closure, Bowditch adjustment, area calculations, and horizontal curve


computations. The exam also tests boundary principles such as evidence priority, senior/junior rights,


easements, legal descriptions, and record vs measured differences. Instrumentation topics include total


stations, leveling, EDM corrections, GNSS concepts, and proper field procedures. Additional content


includes construction staking, topographic mapping, CAD drafting, GIS basics, and special boundaries


like riparian water boundary changes.




1.



A surveyor retracing an old deed finds an original iron pipe monument matching the deed call but the


measured distance differs. Which evidence should control boundary location?


A. The measured distance because it is current and more accurate

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B. The original monument because monuments generally have highest priority


C. The calculated area because acreage controls all boundaries


D. The newest adjoining survey because it is most recent


Answer: B


Rationale: In boundary law, original monuments typically control over measured distances because they


represent the original intent.




2.



A crew measures a bearing of N 35°15'20" E and must convert it to azimuth format. What is the correct


azimuth value?


A. 35°15'20"


B. 144°44'40"


C. 215°15'20"


D. 324°44'40"


Answer: A


Rationale: For bearings in the NE quadrant, the azimuth equals the angle from north, so azimuth is


35°15'20".

, Page 3 of 116


3.



A closed traverse has an angular misclosure larger than allowable tolerance. What should the surveyor


do before applying any adjustment method?


A. Ignore the error if linear misclosure is acceptable


B. Recheck field notes, instrument setup, and angle observations for mistakes


C. Adjust distances first using Bowditch rule only


D. File the survey immediately because closure is not required


Answer: B


Rationale: Large angular misclosure suggests observation or recording errors. Field verification should


occur before adjustments.




4.



A surveyor must compute the horizontal distance when a slope distance of 245.60 feet is measured at a


vertical angle of +8 degrees. What must be applied?


A. Multiply slope distance by sine of vertical angle


B. Multiply slope distance by cosine of vertical angle


C. Multiply slope distance by tangent of vertical angle


D. Divide slope distance by tangent of vertical angle

, Page 4 of 116


Answer: B


Rationale: Horizontal distance equals slope distance × cos(vertical angle).




5.



A surveyor is restoring a lost section corner under PLSS rules. Which evidence is generally used first


when available?


A. Fence lines built by landowners


B. Proportionate measurement from known controlling corners


C. Assumed coordinates from GIS imagery


D. Tree lines and vegetation boundaries


Answer: B


Rationale: PLSS corner restoration relies on proportionate measurement between known corners


following BLM guidelines.




6.



A survey map shows a curve with radius 500 feet and central angle 30 degrees. What is the approximate


arc length?

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