PE Civil: Transportation

PE Civil Transportation Study Guide: Topics & 16-Week Plan

Page role: This is the complete PE Civil Transportation study guide, with exam format, pass rates, topic weights, a 16-week study plan, and test-day strategy in one place. For worked problems, see the practice problems; for the in-exam reference workflow, see the reference & codes guide.
Quick answer: PE Civil Transportation has 80 questions across 10 official topic areas. Traffic Engineering has the largest range, but passing depends on a balanced reference workflow across geometry, drainage, roadside/cross-section design, intersections, signals, traffic control, pavement/geotech, and project management. Current NCEES pass-rate context makes repeat-attempt repair especially important.
Source note: This guide is an independent study aid. Verify the current PE Civil Transportation specification, reference documents, fee, format, and pass-rate context on the official NCEES PE Civil page and scheduling details through Pearson VUE for NCEES before relying on any time-sensitive claim.
Transportation engineering exam workspace with roadway geometry, traffic operations notes, drainage sketch, and calculator
PE Transportation preparation should connect traffic operations, geometric design, drainage, pavement, and standard lookup into one timed workflow.

The PE Civil Transportation exam is less about memorizing roads manuals and more about knowing which reference answers which kind of problem. Traffic operations, geometric design, drainage, pavement, and safety questions are often multi-step, but they are manageable when you can recognize the setup and move to the right table, equation, or design check quickly. This guide gives you the topic map, the high-return study order, and a 16-week plan built for working engineers.

PE Transportation Exam at a Glance

  • 80 questions in 8 hours inside a 9-hour appointment
  • 10 topic areas: Traffic Engineering has the largest official range
  • Computer-based with digital access to NCEES references, HCM, MUTCD, and AASHTO standards
  • NCEES July 2026 pass-rate table: 61% first-time and 43% repeat for Civil: Transportation
  • A realistic plan often budgets 200–400 hours over 3–4 months

Codes & standards you’ll reference

  • AASHTO Green Book: A Policy on Geometric Design of Highways and Streets (horizontal/vertical alignment, sight distance, cross-section)
  • Highway Capacity Manual (HCM): level of service, capacity, traffic operations
  • MUTCD: signs, markings, and signal warrants
  • AASHTO Roadside Design Guide: clear zones, barriers, safety hardware
  • AASHTO Highway Safety Manual (HSM): predictive crash analysis
  • Pavement & drainage: AASHTO pavement design and FHWA Hydraulic Engineering Circulars (e.g., HEC-22)

NCEES provides these on-screen during the exam. Confirm the exact editions on the current NCEES PE Civil Transportation design-standards sheet; editions are updated periodically, and the exam is written to a specific one.

What Is the Exam Format?

Since the April 2024 format change, the PE Civil exam is depth-only; there is no shared breadth section. You answer all 80 questions from Transportation content. The exam appointment is 9 hours total: 8 hours of exam time plus a scheduled break, tutorial, and nondisclosure agreement. It is computer-based, administered year-round at Pearson VUE centers, and the exam fee should be verified on NCEES before registration. Your references are digital, so reference-navigation practice matters as much as formula practice.

What Do the Current Pass Rates Show?

NCEES publishes PE pass rates for CBT exams by January-June or July-December populations. The July 2026 table shows PE Civil Transportation at 61% for first-time takers and 43% for repeat takers. That does not mean the exam is easy; it means a repeat attempt needs a different process than the first attempt.

PE Civil examFirst-time pass rateRepeat pass ratePlanning takeaway
Construction60%38%Reference and construction-method breadth still matters.
Geotechnical63%44%Repeat takers need tighter soil/groundwater diagnosis.
Structural62%43%Reference speed and multi-step checks are key.
Transportation61%43%Balanced geometry, traffic, drainage, and reference workflow beats topic cramming.
Water Resources and Environmental71%49%Still demands broad unit and hydraulics fluency.

Practice Coverage by Topic

The weights above come from the NCEES specification. The table below is ours: how many questions our PE Civil Transportation bank actually carries for each official topic, how many distinct subtopics they cover, and what share are rated hard. It is the part of a study plan that usually has to be guessed at.

Official topic NCEES questions Practice questions Per exam question Subtopics Rated hard
Project Management 6–9 47 6.3 45 28%
Traffic Engineering (Capacity Analysis, Transportation Planning, and Safety Analysis) 10–15 81 6.5 75 31%
Roadside and Cross-Section Design 7–11 46 5.1 42 22%
Horizontal Design 8–12 52 5.2 47 33%
Vertical Design 8–12 52 5.2 49 29%
Intersection Geometry 7–11 50 5.6 44 20%
Traffic Signals 5–8 43 6.6 39 16%
Traffic Control Design 5–8 42 6.5 39 12%
Geotechnical and Pavement 6–9 49 6.5 46 31%
Drainage 8–12 50 5 49 28%

Drainage and Roadside and Cross-Section Design carry the thinnest coverage relative to their weight, at about five practice questions per exam question against 6.5 for the traffic topics. The difficulty split is the wider story: Horizontal Design runs 33% hard while Traffic Control Design runs 12%, so two topics of similar exam weight ask very different things of you.

Counts are from the live PE Civil Transportation bank (512 questions) as of 2026-08-10, matched to the official topic names in the current NCEES specification. Difficulty ratings are ours, not NCEES.

Worked Examples

Four problems across the weighted Transportation topics - signal timing, vertical geometry, drainage and project control - each worked end to end: the setup, the arithmetic, the calculator keystrokes, and the reference section the relation sits in.

Example 1 · Traffic Engineering · Yellow Change Interval Calculation

A signalized intersection has an approach speed of 45 mph on a level grade. The perception-reaction time is 1.0 s. Using the ITE formula with a deceleration rate of 10 ft/s2, the minimum yellow change interval is most nearly:

  1. A. 4.7 s
  2. B. 3.9 s
  3. C. 4.3 s ← answer
  4. D. 5.1 s

Worked solution

  1. The ITE yellow change interval formula:
  2. y = t + (1.47V)/(2a + 64.4G)
  3. where t = 1.0 s, V = 45 mph, a = 10 ft/s2, G = 0 (level grade)
  4. y = 1.0 + (1.47 × 45)/(2(10) + 0) = 1.0 + (66.15)/(20) = 1.0 + 3.31 = 4.31 s, most nearly 4.3 s
  5. Why other options are wrong: Option A (4.7 s) results from using a downgrade of -3%. Option B (3.9 s) uses V = 40 mph instead of 45 mph. Option D (5.1 s) uses a deceleration rate of 8 ft/s2.

On the TI-36X Pro:

1.47 × 45 = 66.15; 2 × 10 = 20; 66.15 ÷ 20 = 3.31; 1.0 + 3.31 = 4.31 ≈ 4.3 s

Handbook: Transportation > Traffic Signals

Example 2 · Vertical Design · Elevation on Vertical Curve — Offset Method

A 600-ft crest vertical curve has a PVC elevation of 450.00 ft, an initial grade of +4%, and a final grade of -2%. The elevation at a point 200 ft from the PVC is most nearly:

  1. A. 450.00 ft
  2. B. 456.00 ft ← answer
  3. C. 444.00 ft
  4. D. 460.00 ft

Worked solution

  1. Using the vertical curve elevation formula:
  2. y = yPVC + g1 x + ((g2 - g1))/(2L) x2
  3. where g1 = +0.04, g2 = -0.02, L = 600 ft, x = 200 ft
  4. Tangent elevation at x = 200:
  5. ytangent = 450.00 + 0.04(200) = 458.00 ft
  6. Offset from tangent:
  7. ((g2 - g1))/(2L) x2 = ((-0.02 - 0.04))/(2(600))(200)2 = (-0.06)/(1{,}200)(40{,}000) = -2.00 ft
  8. Curve elevation:
  9. y = 458.00 + (-2.00) = 456.00 ft
  10. Why other options are wrong: Option A (450.00) stays at the PVC elevation and ignores the tangent rise. Option C (444.00) uses the final grade in the tangent term instead of the initial grade: 450.00 + (−0.02)(200) − 2.00 = 444.00. Applying the offset to the PVC elevation, as it might first appear, would give 448.00, which is not offered. Option D (460.00) adds the offset instead of subtracting it.

On the TI-36X Pro:

450.00 + 0.04 × 200 = 458.00; (-0.02 0.04) ÷ (2 × 600) × 200²) = -0.06 ÷ 1,200 × 40,000 = -2.00; 458.00 2.00 = 456.00 ft

Handbook: Transportation > Vertical Design

Example 3 · Drainage · Runoff Volume

A 5.0 acre paved drainage area has runoff coefficient C = 0.80. A storm produces 1.2 in of rainfall over the area. The estimated runoff volume is most nearly:

  1. A. 4,360 ft3
  2. B. 8,710 ft3
  3. C. 17,400 ft3 ← answer
  4. D. 26,100 ft3

Worked solution

  1. Step 1: Convert rainfall depth: 1.2 in = 0.10 ft.
  2. Step 2: Convert area: 5.0 ac = 5.0 x 43,560 ft2.
  3. Step 3: Multiply depth x area x C = 0.10 x 217,800 x 0.80 = 17,424 ft3.
  4. Why other options are wrong: Option A (4,360 ft3) uses a runoff coefficient of 0.20 rather than 0.80: 0.10 x 217,800 x 0.20 = 4,356. Option B (8,710 ft3) is half the correct volume, as C = 0.40 would give. Option D (26,100 ft3) puts the rainfall figure 1.2 into the runoff-coefficient slot: 0.10 x 217,800 x 1.2 = 26,136. Using 1.2 ft instead of 1.2 in would give 209,000 ft3, which is not offered.

On the TI-36X Pro:

Convert 1.2 in to feet and multiply: 1.2 ÷ 12 × 5.0 × 43560 × 0.80 = 17424.

Handbook: Transportation > Drainage

Example 4 · Project Management · Earned Value Management

A transportation project has a Budget at Completion (BAC) of $2,400,000. At month 8, the Planned Value (PV) is $1,200,000, Earned Value (EV) is $1,000,000, and Actual Cost (AC) is $1,150,000. The Cost Performance Index (CPI) is most nearly:

  1. A. 0.87 ← answer
  2. B. 0.83
  3. C. 1.15
  4. D. 0.96

Worked solution

  1. Step 1: Identify EV = $1,000,000 and AC = $1,150,000
  2. Step 2: CPI = EV / AC = 1,000,000 / 1,150,000 = 0.87
  3. Step 3: CPI less than 1.0 means the project is over budget
  4. Why other options are wrong: Option B (0.83) incorrectly uses EV/PV (schedule performance index) instead of EV/AC. Option C (1.15) inverts the ratio to AC/EV, suggesting under-budget when the project is actually over. Option D (0.96) is AC/PV = 1,150,000/1,200,000, the spend-against-plan ratio, which uses the two figures that are not the earned value.

On the TI-36X Pro:

1,000,000 ÷ 1,150,000 = → 0.8696 ≈ 0.87

Handbook: Transportation > Project Management

These are PE Civil Transportation practice questions from our bank, not official NCEES items. Keystrokes are for the TI-36X Pro; the Casio fx-115ES PLUS differs in the memory and solver keys. Handbook references point at FE Reference Handbook 10.6 — confirm the version assigned to your exam date.

The repeat-taker gap is the important study signal. After a failed PE attempt, do not simply buy more problems. Build a miss log by reference lane: HCM/capacity, AASHTO geometry, MUTCD signals/control, drainage/hydraulics, pavement/geotech, and project management. Then drill the lanes that caused slow searches or wrong lookups.

PE Topic Resource Map

Where to Review the Highest-Return PE Civil Transportation Topics

Use this map as a first-pass routing guide. The PE Transportation exam is less about memorizing every table and more about recognizing the task, opening the right reference lane, and practicing the lookup under time pressure.

Highest return Traffic Engineering, Capacity and Safety

Classify the facility before opening a capacity method.

Traffic questions usually tell you whether the work is freeway, multilane, two-lane, signalized intersection, unsignalized intersection, pedestrian/bicycle, safety, or planning. Choose that lane first.

  • Reference lane: Traffic Engineering, Traffic Signals, and Traffic Safety.
  • Practice move: identify facility type, performance measure, and adjustment factors before calculating.
High return Horizontal, Vertical and Roadside Design

Separate alignment geometry from roadside design criteria.

Horizontal curves, vertical curves, stopping sight distance, cross-section elements, superelevation, shoulder width, clear zone, and design speed belong in different reference neighborhoods.

  • Reference lane: Horizontal Design, Vertical Design, and Roadside and Cross-Section Design.
  • Practice move: write the design speed and roadway context before searching.
High return Intersection Geometry, Signals and Traffic Control

Know whether the question is geometry, operations, or control.

Intersection sight distance, turning vehicles, roundabouts, signal timing, clearance intervals, signs, markings, and work zones each point to a different document or chapter.

  • Reference lane: Intersection Geometry, Traffic Signals, and Traffic Control Design.
  • Practice move: identify whether the problem asks for a geometric check, a signal calculation, or a device requirement.
Medium return Drainage

Decide between runoff, open-channel flow, and culvert behavior.

Transportation drainage questions often begin with hydrology but finish with capacity, inlet, gutter, or culvert logic. Keep Rational Method, Manning, time of concentration, and culvert control separate.

  • Reference lane: Drainage, Rational Method, Open Channel Flow, and Culvert Hydraulics.
  • Practice move: draw the water path and convert units before searching for coefficients.
Steady points Geotechnical, Pavement and Project Management

Use smaller topics to protect passing-margin points.

Pavement design, ESALs, materials, CPM, earned value, cost estimating, construction sequencing, and maintenance operations are easier to retain in short repeated sessions.

  • Reference lane: Geotechnical and Pavement, Project Management, Construction, and Maintenance and Operations.
  • Practice move: keep a weekly rotation for these topics so they do not disappear behind geometry and traffic.

Source note: topic names, reference documents, design standards, and editions should be checked against the current NCEES PE exam page and your exam specification. PE guidance here is section/code-lane based only and intentionally does not promise page numbers for external standards.

What Does Each Topic Area Cover?

Start with the table below to decide where your study time should go first. The goal is not to touch every topic equally; it is to build reliable points in the areas that show up most often, then fill the gaps.

1. Traffic Engineering (~10–15 questions), priority: HIGH

Traffic engineering is the single largest topic on the exam and covers capacity analysis, planning, and safety. You must be fluent in Highway Capacity Manual (HCM) methods for evaluating level of service (LOS) on freeways, multilane highways, two-lane highways, and signalized intersections. Expect problems requiring you to compute volume-to-capacity (v/c) ratios, determine peak-hour factors, calculate control delay at intersections, and perform queue length analysis.

Key subtopics: LOS analysis for various facility types, HCM methodologies, v/c ratio calculations, delay calculations (uniform delay, incremental delay, initial queue delay), Webster’s optimal cycle length, saturation flow rate adjustments, peak-hour factor, queue analysis (D/D/1 models), speed-density-flow relationships, crash rate analysis, safety performance functions, and traffic volume forecasting.

Critical formulas:

  • v/c ratio = demand flow rate / capacity
  • Peak-hour factor (PHF) = hourly volume / (4 × peak 15-min volume)
  • Webster’s optimal cycle length: Co = (1.5L + 5) / (1 – Y), where L = total lost time and Y = sum of critical phase flow ratios
  • Saturation flow rate: s = so × N × (product of adjustment factors), where so = ideal saturation flow (~1,900 pc/h/ln)
  • Uniform delay: d1 = 0.5C(1 – g/C)² / (1 – min(1, X) × g/C)
  • Crash rate: R = (A × 1,000,000) / (ADT × N × 365), where A = number of crashes and N = years

Tips: The HCM methodology can feel overwhelming because each facility type has its own procedure. Focus on understanding the general framework: demand adjustment, capacity determination, and LOS thresholds, rather than memorizing every table. Know where to find adjustment factors in the reference handbook and practice applying them quickly.

2. Horizontal Design (~8–12 questions), priority: HIGH

Horizontal design covers the geometric layout of roadways in plan view. You need to design horizontal curves, compute superelevation rates, verify sight distance around obstructions on curves, and work with spiral transition curves. Every problem ties back to design speed and driver safety.

Key subtopics: Simple circular curve geometry (radius, degree of curve, tangent length, external distance, middle ordinate, chord length), superelevation and side friction, maximum superelevation rates, sight distance on horizontal curves (lateral clearance), spiral curve transitions (length of spiral, spiral angle), design speed selection, and passing sight distance on two-lane highways.

Critical formulas:

  • Degree of curve (arc definition): D = 5,729.58 / R
  • Tangent length: T = R × tan(Δ/2)
  • External distance: E = R × (sec(Δ/2) – 1)
  • Middle ordinate: M = R × (1 – cos(Δ/2))
  • Long chord: LC = 2R × sin(Δ/2)
  • Curve length: L = R × Δ (radians) or L = 100 × Δ/D
  • Superelevation: e + f = V² / (15R), where V is in mph and R in feet
  • Horizontal sight distance clearance: m = R × (1 – cos(28.65 × S / R)), where S = sight distance and m = lateral offset

Tips: Sketch every curve problem. Label the PI, PC, PT, radius, delta angle, and tangent lines before touching your calculator. Many errors come from using the wrong angle unit (degrees vs. radians) or misidentifying which distance the problem is asking for. Practice converting between degree of curve and radius until it is automatic.

3. Vertical Design (~8–12 questions), priority: HIGH

Vertical design addresses the profile view of the roadway: grades, vertical curves, and the sight distances they must provide. You will design both crest and sag vertical curves to satisfy stopping sight distance (SSD), headlight sight distance, comfort criteria, and appearance standards.

Key subtopics: Crest vertical curve design (minimum length for SSD), sag vertical curve design (headlight criterion, comfort criterion, drainage), K-values (length per percent change in grade), stopping sight distance, passing sight distance on vertical curves, high/low point locations on vertical curves, and grade calculations.

Critical formulas:

  • Algebraic difference in grades: A = |g1 – g2| (in percent)
  • Minimum curve length: L = K × A, where K = rate of vertical curvature
  • Crest curve (S < L): L = A × S² / (100 × (√(2h1) + √(2h2))²), where h1 = driver eye height (3.5 ft), h2 = object height (2.0 ft for SSD)
  • Sag curve (headlight criterion, S < L): L = A × S² / (200 × (H + S × tanβ)), where H = headlight height (2.0 ft), β = upward beam angle (1°)
  • Elevation on vertical curve: y = y_BVC + g1 × x + ((g2 – g1) / (2L)) × x²
  • Location of high/low point: x = –g1 × L / (g2 – g1)
  • Stopping sight distance: SSD = 1.47Vt + V² / (30 × ((a/32.2) ± G)), where V = speed (mph), t = reaction time (2.5 s), a = deceleration (11.2 ft/s²)

Tips: Check whether the sight distance (S) is less than or greater than the curve length (L) before selecting the formula, because the equations differ for each case. The K-value table in the NCEES reference handbook is your best friend here; know how to use it for both crest and sag curves. Practice computing the high or low point on a vertical curve, as this frequently appears in drainage-related questions.

4. Intersection Geometry (~7–11 questions), priority: MEDIUM

Intersection geometry focuses on the physical design of at-grade intersections, including sight triangles, channelization, roundabouts, and auxiliary lane design. These problems often integrate geometric concepts with traffic operations.

Key subtopics: Intersection sight distance (departure sight triangles, approach sight triangles), sight triangle calculations for stop-controlled and yield-controlled intersections, channelization island design, roundabout geometry (inscribed circle diameter, entry width, circulatory roadway width), turn lane design (deceleration length, storage length, taper length), and acceleration/deceleration lane lengths for freeway ramps.

Critical formulas:

  • Intersection sight distance (ISD): d = 1.47 × V × t_gap, where V = major road speed (mph) and t_gap = time gap (s)
  • Deceleration length for turn lanes (from AASHTO Green Book tables, based on design speed and speed differential)
  • Storage length: based on expected queue at design hour volume
  • Taper length: L = W × S / 60, where W = lane width offset and S = speed (mph), or standard WS²/60 formula

Tips: Intersection sight distance problems require you to think about which movements are being evaluated. A left-turn from a stop sign needs a different time gap than a right-turn. Read the problem carefully to identify the controlling movement. For roundabouts, focus on the geometric relationships in the NCEES handbook rather than trying to memorize operational analysis procedures.

5. Traffic Signals (~5–8 questions), priority: MEDIUM

Signal design covers the engineering justification, operational design, and timing of traffic signals. You should be able to evaluate whether a signal is warranted, design phase sequences, calculate clearance intervals, and understand signal coordination.

Key subtopics: Signal warrants (MUTCD volume warrants, pedestrian warrants, school crossing warrants, crash experience warrants), signal phasing (two-phase, multi-phase, leading/lagging left turns, protected/permissive), yellow change interval and all-red clearance interval calculations, cycle length optimization, green splits, actuated vs. pre-timed signal operations, and signal coordination (time-space diagrams, bandwidth, offset).

Critical formulas:

  • Yellow change interval: y = t + V / (2 × (a + gG)), where t = perception-reaction time (1.0 s), V = approach speed (ft/s), a = deceleration (10 ft/s²), g = gravitational acceleration, G = grade
  • All-red clearance: r = (W + L) / V, where W = intersection width, L = vehicle length (~20 ft), V = approach speed
  • Effective green: gi = Gi + yi – tL, where Gi = displayed green, yi = yellow, tL = start-up lost time
  • Capacity per lane group: ci = si × (gi / C), where si = saturation flow rate, C = cycle length

Tips: Signal timing problems are very formulaic once you understand the sequence: determine clearance intervals, allocate green time based on controlling lane volumes, and check capacity. The most common mistake is confusing displayed green time with effective green time. For warrant questions, know the general thresholds; you do not need to memorize every warrant, but you should understand Warrants 1, 2, and 3 (eight-hour volume, four-hour volume, and peak-hour volume).

6. Traffic Control Design (~5–8 questions), priority: MEDIUM

This topic covers the application of traffic control devices as defined by the Manual on Uniform Traffic Control Devices (MUTCD). You need to know the standards for signing, pavement markings, and temporary traffic control in work zones.

Key subtopics: MUTCD compliance requirements (standard, guidance, option, support conditions), regulatory/warning/guide sign placement and sizing, pavement marking standards (lane lines, edge lines, crosswalks, stop bars), retroreflectivity requirements, work zone temporary traffic control plans (TCP), taper lengths for work zones, and traffic control device maintenance standards.

Critical formulas:

  • Work zone taper length (MUTCD): L = W × S² / 60 for speeds above 40 mph; L = W × S for speeds 40 mph or below, where W = width of offset (ft) and S = posted speed (mph)
  • Sign legibility distance and placement: based on approach speed and required decision/reaction distance

Tips: Know the four standard conditions in the MUTCD: “shall,” “should,” “may,” and support statements, as the exam will test whether a particular application is mandatory or optional. Work zone TCP problems are common and usually straightforward if you know the taper length formula and the standard component sequence (advance warning area, transition area, activity area, termination area).

7. Roadside and Cross-Section Design (~7–11 questions), priority: MEDIUM

Roadside design addresses the area beyond the travel lanes and focuses on keeping vehicles that leave the roadway safe. Cross-section design covers lane widths, shoulders, medians, side slopes, and drainage features.

Key subtopics: Clear zone distances (based on speed, traffic volume, and slope), roadside barrier warrants (when to install barriers vs. allowing a traversable slope), barrier types (W-beam, cable, concrete), barrier deflection distances, end treatments and crash cushions, lateral offset to obstruction, embankment height/slope analysis, cross-section elements (travel lanes, shoulders, medians, ditches), and superelevation transitions in cross-section.

Critical formulas:

  • Clear zone distance: determined from AASHTO Roadside Design Guide tables based on design speed, ADT, foreslope ratio, and curve adjustment factors
  • Barrier warrant: install barrier when the severity of hitting the barrier is less than the severity of hitting the hazard or traversing the slope
  • Length of need for barrier: computed from runout length and the angle of departure from the travel lane

Tips: Most roadside design problems are table-lookup exercises. The challenge is knowing which table to use and how to adjust for curves and slopes. Understand the logic behind barrier warrants: a barrier is a controlled hazard, and you only install one when the alternative (an unshielded hazard or unrecoverable slope) is worse. End treatment questions often test whether you can distinguish between different crash cushion types and their appropriate applications.

8. Geotechnical and Pavement (~6–9 questions), priority: MEDIUM

This topic covers the structural design of both flexible and rigid pavements, as well as the geotechnical properties of subgrade soils that underlie them. You need to be comfortable with the AASHTO 1993 pavement design method.

Key subtopics: AASHTO flexible pavement design (structural number, layer coefficients, drainage coefficients), AASHTO rigid pavement design (slab thickness, modulus of subgrade reaction), subgrade characterization (CBR, resilient modulus, R-value conversions), traffic loading (ESALs, load equivalency factors), joint design for rigid pavements (contraction joints, expansion joints, dowel bars, tie bars), and pavement distress identification.

Critical formulas:

  • Structural number: SN = a1D1 + a2D2m2 + a3D3m3, where a = layer coefficient, D = thickness (inches), m = drainage coefficient
  • Resilient modulus from CBR: MR (psi) = 1,500 × CBR
  • ESAL computation: total ESALs = Σ(number of axle loads × load equivalency factor)
  • AASHTO flexible design equation: log(W18) = function of SN, reliability, standard deviation, serviceability loss, and resilient modulus (solved iteratively or from nomographs)
  • Tie bar length: L = 2 × (fs × A) / (allowable stress × bar area) + clearance, where fs = friction factor, A = area per bar

Tips: The AASHTO 1993 design equation for flexible pavements looks intimidating, but on the exam it is typically solved using nomographs or by plugging into a simplified form provided in the reference handbook. Convert between CBR, R-value, and resilient modulus; the exam frequently requires you to start with one and derive another. For rigid pavements, focus on joint spacing rules and dowel/tie bar design rather than the full thickness design equation.

9. Drainage (~8–12 questions), priority: HIGH

Drainage design is a heavily tested area that integrates hydrology with hydraulic design. You will size culverts, storm sewers, and inlets, and you must compute peak runoff using standard hydrologic methods.

Key subtopics: Rational Method for peak discharge, time of concentration (sheet flow, shallow concentrated flow, channel flow), Manning’s equation for open-channel flow, culvert design (inlet control, outlet control, headwater depth), storm sewer design (system layout, pipe sizing, hydraulic grade line), inlet capacity (grate inlets, curb inlets, combination inlets), gutter flow calculations, and energy dissipation at culvert outlets.

Critical formulas:

  • Rational Method: Q = CiA, where Q = peak discharge (cfs), C = runoff coefficient, i = rainfall intensity (in/hr), A = drainage area (acres)
  • Manning’s equation: V = (1.486/n) × R²⁄³ × S½, where n = roughness coefficient, R = hydraulic radius, S = slope
  • Hydraulic radius: R = A / P (cross-sectional area / wetted perimeter)
  • Time of concentration: tc = sum of travel times for each flow segment
  • Sheet flow travel time (NRCS): tt = 0.007 × (nL)&sup0;⁸ / (P2&sup0;⁵ × S&sup0;⁴), where L = flow length (≤300 ft), P2 = 2-year 24-hr rainfall, S = slope
  • Gutter flow (modified Manning’s): Q = (Kc/n) × Sx&sup5;⁄³ × S½ × T&sup8;⁄³, where Sx = cross slope, T = spread width

Tips: Drainage problems often chain together: you compute time of concentration to look up rainfall intensity, then apply the Rational Method to find peak discharge, then use Manning’s equation to size a pipe. Practice the full chain, not just individual formulas. For culvert design, know the difference between inlet control and outlet control and how to read headwater-to-diameter (HW/D) charts. Always double-check your units, especially converting acres to square feet or ensuring Manning’s n values match the channel material.

Worked PE Civil Transportation Problems

Reading topic lists does not tell you whether you can actually work a problem under time pressure. These eight are pulled straight from our PE Civil Transportation question bank, one per official topic area, with the full solution path and the TI-36X Pro keystrokes we would use on exam day. Try each one before opening the solution.

How to use these: give yourself about 6 minutes per problem, which is the real pace on an 80-question, 8-hour exam. If you cannot identify the governing equation within the first minute, treat that as a reference-navigation gap, not a math gap. It is the faster thing to fix.

Problem 1 · Vertical Design · Elevation on Vertical Curve — Offset Method

A 600-ft crest vertical curve has a PVC elevation of 450.00 ft, an initial grade of +4%, and a final grade of -2%. The elevation at a point 200 ft from the PVC is most nearly:
  1. A. 450.00 ft
  2. B. 456.00 ft
  3. C. 444.00 ft
  4. D. 460.00 ft
Show worked solution

Answer: B

  1. Using the vertical curve elevation formula:
  2. \(y = y_{PVC} + g_1 x + \frac{(g_2 - g_1)}{2L} x^2\)
  3. where \(g_1 = +0.04\), \(g_2 = -0.02\), L = 600 ft, x = 200 ft
  4. Tangent elevation at x = 200:
  5. \(y_{tangent} = 450.00 + 0.04(200) = 458.00\) ft
  6. Offset from tangent:
  7. \(\frac{(g_2 - g_1)}{2L} x^2 = \frac{(-0.02 - 0.04)}{2(600)}(200)^2 = \frac{-0.06}{1{,}200}(40{,}000) = -2.00\) ft
  8. Curve elevation:
  9. \(y = 458.00 + (-2.00) = 456.00\) ft
  10. Why other options are wrong: Option A (450.00) stays at the PVC elevation and ignores the tangent rise. Option C (444.00) applies the curve correction from the PVC elevation instead of from the tangent elevation. Option D (460.00) adds the offset instead of subtracting it.

TI-36X Pro keystrokes: 450.00 + 0.04 × 200 = 458.00; (-0.02 0.04) ÷ (2 × 600) × 200²) = -0.06 ÷ 1,200 × 40,000 = -2.00; 458.00 2.00 = 456.00 ft

Reference lane: PE Civil Reference Handbook — Transportation / Vertical Curves

Problem 2 · Traffic Engineering · Expected Crashes — SPF with CMFs

A Safety Performance Function (SPF) predicts 8.5 crashes/year for a road segment. The segment has a horizontal curve (\(CMF_1\) = 1.25), no lighting (\(CMF_2\) = 1.15), and a narrow shoulder (\(CMF_3\) = 1.10). The calibration factor for the jurisdiction is C = 0.92. The predicted number of crashes per year is most nearly:
  1. A. 10.3
  2. B. 12.4
  3. C. 14.6
  4. D. 8.5
Show worked solution

Answer: B

  1. The predicted crash frequency using the HSM method:
  2. \(N_{predicted} = N_{SPF} \times C \times CMF_1 \times CMF_2 \times CMF_3\)
  3. \(= 8.5 \times 0.92 \times 1.25 \times 1.15 \times 1.10\)
  4. Step by step:
  5. \(8.5 \times 0.92 = 7.82\)
  6. \(7.82 \times 1.25 = 9.775\)
  7. \(9.775 \times 1.15 = 11.241\)
  8. \(11.241 \times 1.10 = 12.365\) ≈ 12.4 crashes/year
  9. Why other options are wrong: Option A (10.3) omits one CMF. Option C (14.6) omits the calibration factor and uses a higher CMF value. Option D (8.5) is the unadjusted SPF prediction.

TI-36X Pro keystrokes: 8.5 × 0.92 = 7.82; 7.82 × 1.25 = 9.775; 9.775 × 1.15 = 11.24; 11.24 × 1.10 = 12.37 ≈ 12.4

Reference lane: PE Civil Reference Handbook — Transportation / Highway Safety Manual

Problem 3 · Drainage · Culvert Design — Outlet Control

A 200-ft long reinforced concrete box culvert (4 ft × 3 ft) operates under outlet control and has a barrel velocity of 8 ft/s. Use the provided outlet-control loss excerpt:

Lookup itemValue
Reinforced concrete box culvert roughnessManning \(n=0.012\)
Square-edge entrance loss coefficient\(K_e=0.5\)
Exit loss coefficient\(K=1.0\)
Friction loss relation\(h_f = (29n^2L/R^{4/3})(V^2/2g)\)

The total head loss through the culvert (entrance + friction + exit) is most nearly. Use \(R = A/P\):
  1. A. 1.8 ft
  2. B. 2.4 ft
  3. C. 3.1 ft
  4. D. 3.8 ft
Show worked solution

Answer: B

  1. Step 1: From the supplied outlet-control excerpt, use n = 0.012, entrance K = 0.5, and exit K = 1.0.
  2. Step 2: R = A/P = 12/14 = 0.857 ft; \(V^{2}/2g\) = 64/64.4 = 0.994 ft
  3. Step 3: Entrance loss = 0.5 × 0.994 = 0.50 ft
  4. Step 4: Friction loss = 29n²L/\(R^{4/3}\) × \(V^{2}/2g\) = 1.02 ft
  5. Step 5: Exit loss = 1.0 × 0.994 = 0.99 ft; Total = 2.511 ft ≈ 2.4 ft
  6. Why other options are wrong: Option A (1.8 ft) omits the exit loss component, computing only entrance plus friction losses. Option C (3.1 ft) uses a higher exit loss coefficient such as Ke = 1.5 instead of the standard 1.0. Option D (3.8 ft) may double-count the entrance loss or use a smaller hydraulic radius, inflating the friction term.

TI-36X Pro keystrokes: 0.5 × 0.994 = → 0.497; 12 ÷ 14 = → 0.857; (29 × 0.012² × 200 ÷ 0.814) × 0.994 = 1.020; h_exit = 0.994; total = 2.511 ft ≈ 2.4 ft

Reference lane: FHWA HDS-5 — Hydraulic Design of Highway Culverts

Problem 4 · Project Management · Earned Value — Estimate at Completion

A highway construction project has a Budget at Completion (BAC) of $5,000,000. At the current status date, the Earned Value (EV) is $2,000,000, the Actual Cost (AC) is $2,500,000, and the Planned Value (PV) is $2,200,000. Assuming the current cost trend continues, the Estimate at Completion (EAC) is most nearly:
  1. A. $5,500,000
  2. B. $5,200,000
  3. C. $6,250,000
  4. D. $7,500,000
Show worked solution

Answer: C

  1. First, calculate the Cost Performance Index:
  2. \(CPI = \frac{EV}{AC} = \frac{2{,}000{,}000}{2{,}500{,}000} = 0.80\)
  3. The Estimate at Completion (assuming current cost performance continues):
  4. \(EAC = \frac{BAC}{CPI} = \frac{5{,}000{,}000}{0.80} = 6{,}250{,}000\)
  5. The project is currently 25% over budget (CPI = 0.80), so the final cost is projected to be $6.25M vs. the $5M budget
  6. Why other options are wrong: Option A ($5.5M) uses EAC = BAC + (AC - EV) = 5M + 0.5M. Option B ($5.2M) uses the schedule variance approach incorrectly. Option D ($7.5M) uses CPI from a different formula.

TI-36X Pro keystrokes: 2,000,000 ÷ 2,500,000 = 0.80; 5,000,000 ÷ 0.80 = 6,250,000

Reference lane: PE Civil Reference Handbook — Construction / Earned Value Management

Problem 5 · Roadside and Cross-Section Design · Superelevation

A rural highway curve has a design speed of 50 mph and a curve radius of 1,200 ft. Using \(e_{max} = 8\text{\%}\) and an available side friction factor \(f = 0.085\), the required superelevation rate is most nearly: \(e + f = \frac{V^2}{15R}\)
  1. A. 0.054 ft/ft
  2. B. 0.028 ft/ft
  3. C. 0.065 ft/ft
  4. D. 0.080 ft/ft
Show worked solution

Answer: A

  1. Step 1: Compute \(V^{2}/(15R)=2500/18000=0.1389\)
  2. Step 2: Subtract side friction: e = 0.1389 - 0.085 = 0.0539
  3. Step 3: Since 0.0539 < emax 0.08, use e ≈ 0.054 ft/ft
  4. Step 4: Compare the computed rate with the maximum supplied rate: \(0.0539 < 0.08\), so the design is within the stated limit.
  5. Step 5: Select the computed requirement rather than forcing the curve to the maximum superelevation rate.

TI-36X Pro keystrokes: 50 ÷ (15 × 1200) = 0.1389; 0.1389 0.085 = 0.0539 ≈ 0.054 ft/ft; check 0.054 < 0.08 emax

Reference lane: AASHTO Green Book — Chapter 3, Superelevation Design

Problem 6 · Horizontal Design · Simple Curve — Radius and Degree of Curve

A horizontal curve has a degree of curve \(D = 4°\) (arc definition). The radius of the curve is most nearly:
  1. A. 1,432 ft
  2. B. 1,146 ft
  3. C. 1,910 ft
  4. D. 2,865 ft
Show worked solution

Answer: A

  1. Step 1: Use arc definition: R = 5729.58/D
  2. Step 2: R = 5729.58/4 = 1,432 ft
  3. Step 3: Use the arc-definition constant supplied by the row, \(5729.58\), not the chord-definition approximation.
  4. Step 4: The selected radius must be inversely proportional to degree of curve; a larger degree would produce a smaller radius.
  5. Why other options are wrong: Option B uses a 5-degree curve instead of the stated 4-degree curve. Option C uses D = 3 degrees. Option D uses D = 2 degrees.

TI-36X Pro keystrokes: R = 5729.58 ÷ 4 = 1432.4 ft

Reference lane: AASHTO GDHS-7 (Green Book); PE Civil Reference Handbook — Transportation / Horizontal Curves

Problem 7 · Intersection Geometry · Roundabout Design

A single-lane roundabout has an inscribed circle diameter (ICD) of 130 ft and a circulatory roadway width of 18 ft. The central island diameter is most nearly:
  1. A. 76 ft
  2. B. 88 ft
  3. C. 94 ft
  4. D. 112 ft
Show worked solution

Answer: C

  1. Step 1: ICD = 130 ft, circulatory width = 18 ft
  2. Step 2: Central island diameter = ICD - 2w = 130 - 36 = 94 ft
  3. Step 3: Subtract the circulatory roadway width on both sides of the inscribed circle.
  4. Step 4: The central island diameter is \(130-2(18)=94\text{ ft}\), not \(130-18\).
  5. Why other options are wrong: Option A uses an oversized roadway width, Option B uses the wrong geometric input, and Option D subtracts only one circulatory roadway width.

TI-36X Pro keystrokes: 2 × 18 = → 36; 130 ANS = → 94 ft

Reference lane: NCHRP Report 672 — Roundabouts: An Informational Guide

Problem 8 · Traffic Signals · Webster's Optimum Cycle Length

A signalized intersection has a total lost time of 12 sec and the sum of controlling volume-to-capacity ratios (Y) is 0.75. Using Webster's formula \(C_o = \frac{1.5L + 5}{1 - Y}\), the optimum cycle length is most nearly:
  1. A. 72 sec
  2. B. 92 sec
  3. C. 112 sec
  4. D. 132 sec
Show worked solution

Answer: B

  1. Step 1: L = 12 sec total lost time, Y = 0.75
  2. Step 2: Co = (1.5×12 + 5)/(1-0.75) = 23/0.25 = 92 sec
  3. Step 3: Check Webster denominator: \(1-Y=1-0.75=0.25\).
  4. Step 4: A larger Y sum drives a longer cycle, so using \(Y\) instead of \(1-Y\) would understate the optimum cycle.
  5. Why other options are wrong: Option A (72 sec) omits the +5 constant in the numerator, computing (1.5 × 12)/(1 − 0.75) = 72. Option C (112 sec) may use an incorrect Y value such as 0.60 instead of 0.75. Option D (132 sec) likely doubles the lost time or uses a modified Webster formula with extra terms.

TI-36X Pro keystrokes: Co = (1.5×12 + 5) ÷ (1 0.75) = 23 ÷ 0.25 = 92 sec

Reference lane: MUTCD; PE Civil Reference Handbook — Transportation / Signal Timing

These eight are a sample. The full PE Civil Transportation bank has 512 questions across all ten topic areas, each with the same worked solution and keystroke detail, plus timed exam simulation and per-topic analytics. Open the practice app or see more free practice problems.

Which Topics Should You Prioritize?

Topic Est. Questions Priority
Traffic Engineering 10–15 HIGH
Horizontal Design 8–12 HIGH
Vertical Design 8–12 HIGH
Drainage 8–12 HIGH
Intersection Geometry 7–11 MEDIUM
Roadside & Cross-Section Design 7–11 MEDIUM
Geotechnical & Pavement 6–9 MEDIUM
Traffic Signals 5–8 MEDIUM
Traffic Control Design 5–8 MEDIUM
Project Management 6–9 SUPPORTING

How Should You Structure a 16-Week Study Plan?

Most PE Transportation candidates study 300–400 hours over 12 to 20 weeks while working full-time. The plan below assumes roughly 20–25 hours per week. Adjust the pace to your schedule, but do not skip the practice exam milestones.

  • Week 1: Take a diagnostic practice exam under timed conditions. Score it, identify your weakest three topic areas, and organize your study materials. Familiarize yourself with the NCEES PE Civil Reference Handbook: learn its layout, table of contents, and where key tables are located.
  • Weeks 2–3: Traffic Engineering. Study HCM methods for freeways, multilane highways, and signalized intersections. Work through LOS analysis problems, v/c ratio calculations, delay computations, and Webster’s optimal cycle length. This is the highest-weight topic—give it two full weeks.
  • Weeks 4–5: Horizontal Design. Master horizontal curve geometry, superelevation calculations, sight distance on curves, and spiral transitions. Work 30+ practice problems covering all curve elements.
  • Weeks 6–7: Vertical Design. Study crest and sag vertical curve design, K-values, stopping sight distance, and high/low point calculations. Practice selecting the correct formula based on the S vs. L relationship.
  • Week 8: Take a second practice exam to measure progress. Review all missed questions and revisit weak areas from Weeks 2–7.
  • Weeks 9–10: Drainage. Cover the Rational Method, time of concentration, Manning’s equation, culvert design (inlet and outlet control), storm sewer sizing, and inlet capacity. Practice chaining calculations from hydrology through hydraulic sizing.
  • Week 11: Intersection Geometry & Signal Design. Study sight triangles, turn lane design, roundabout geometry, signal warrants, phasing, and clearance interval calculations.
  • Week 12: Traffic Control Design & Roadside Design. Cover MUTCD requirements, work zone TCP, taper lengths, clear zones, barrier warrants, and end treatments.
  • Week 13: Geotechnical & Pavement. Study AASHTO flexible and rigid pavement design, structural number, CBR/resilient modulus conversions, ESAL calculations, and joint design.
  • Week 14: Project Management & Catch-Up. Cover scheduling, cost estimation, and contract administration. Use remaining time to revisit any topics where you still feel uncertain.
  • Week 15: Take a full-length timed practice exam. Simulate exam-day conditions as closely as possible—use only the NCEES reference handbook, take one scheduled break, and enforce the time limit strictly.
  • Week 16: Final review. Review every practice exam question you missed. Drill your weakest formulas. Verify you can navigate the reference handbook quickly. Rest the day before the exam—you have done the work.

What Reference Materials Do You Need?

While the exam is closed-book (only the NCEES-provided digital reference is allowed during testing), your study preparation should draw from these authoritative sources:

  • AASHTO “A Policy on Geometric Design of Highways and Streets” (Green Book), 7th Edition — The primary reference for horizontal design, vertical design, intersection geometry, and cross-section design. Many exam problems are rooted directly in Green Book principles and design criteria.
  • Highway Capacity Manual (HCM), 7th Edition — The definitive reference for traffic engineering capacity and LOS analysis. Study the methodologies for freeways, multilane highways, two-lane highways, signalized intersections, and unsignalized intersections.
  • Manual on Uniform Traffic Control Devices (MUTCD) — Governs all traffic control device questions, including signing, pavement markings, signals, and work zone traffic control. Available free from the FHWA website.
  • AASHTO Roadside Design Guide, 4th Edition: covers clear zones, barrier warrants, end treatments, and crash cushions. Use it for the roadside design topic area.
  • AASHTO Guide for Design of Pavement Structures (1993) — The basis for all AASHTO pavement design questions on the exam, covering both flexible and rigid pavement procedures.
  • NCEES PE Civil Reference Handbook and exam-listed standards — Study with clean digital references that match the NCEES workflow. Learn where formulas, tables, charts, and standard-specific lookups live so you can find them quickly on exam day.

What Study Tips Are Specific to Transportation?

  • Think in scenarios, not isolated formulas. PE-level problems are not “plug and chug.” A single problem might require you to compute stopping sight distance, then use it to determine a minimum K-value, then check whether a proposed vertical curve meets the requirement. Practice multi-step problems that chain concepts together.
  • Master unit conversions. Transportation problems constantly mix mph and ft/s (multiply by 1.467), feet and miles, acres and square feet, and cfs and gpm. Carry units through every calculation and verify your final answer has the correct units before selecting a response.
  • Know the digital reference set cold. You cannot bring outside materials. Every second you spend searching for a formula, table, or standard row on exam day is a second you are not solving problems. During your last two weeks of study, practice finding formulas and lookup lanes by topic—time yourself and aim to locate routine items within 30 seconds.
  • Practice with realistic problem difficulty. FE-level problems typically involve one formula and a direct calculation. PE-level problems require professional judgment, multi-step analysis, and the ability to extract relevant data from a problem narrative. Seek out PE-level practice problems specifically—FE problems will not adequately prepare you.
  • Do not neglect drainage. Many transportation engineers underestimate the drainage topic because it feels more like water resources than transportation. With up to 12 questions, drainage is effectively tied for the second-highest weight on the exam. The Rational Method, Manning’s equation, and culvert design are all very learnable with focused practice.
  • Use the scheduled break wisely. The 8-hour exam window is a marathon. Eat a proper meal during your break, hydrate, and walk around. Mental fatigue causes more errors in the second half of the exam than lack of knowledge does.

Test-Day Strategy and Common Mistakes

With 80 questions in 8 hours, you average 6 minutes per question — generous until you hit the multi-step, reference-intensive problems. Manage the day in passes:

  • First pass (3–4 hours): answer everything you can solve confidently and quickly; flag anything needing extended calculation or an unfamiliar lookup. Bank the easy points first.
  • Second pass (2–3 hours): return to flagged questions with the straightforward points already secured.
  • Final pass (30–60 min): eliminate wrong answers and guess on anything left — a blank is a guaranteed zero, a guess is 25%.
  • Break strategically. The 8-hour window is continuous, so plan one or two short breaks to eat, stretch, and reset — late-exam fatigue errors are common and preventable.
  • Watch for unit traps. mph vs. fps, acres vs. ft2, inches of rainfall vs. cfs — confirm units before selecting an answer.

The most common mistakes to avoid

  1. Unit-conversion errors. The single biggest source of lost points — mph/fps, cfs/gpm, rainfall intensity. Write units at every step, even under time pressure; NCEES builds distractors around the common conversions.
  2. Forgetting adjustment and safety factors. Pavement reliability and drainage coefficients, peak-hour and heavy-vehicle factors, HCM LOS adjustments — missing one moves your answer onto a distractor.
  3. Not reading the MUTCD carefully. "Shall," "should," and "may" are mandatory, recommended, and permissive. Signal-warrant questions test specific thresholds — answer what the MUTCD says, not what your agency does.
  4. Rushing geometric design. Horizontal/vertical curves are reliable points but demand correct signs (grades, crest vs. sag) and K-values. A sign error on a grade difference flips the answer.
  5. Neglecting drainage and pavement. Together ~17% of the exam (~14 questions). The Rational Method, Manning's equation, and AASHTO pavement design are learnable — don't leave the points.
  6. Poor reference navigation. Open-reference only helps if you're fast. Practice searching the digital handbook with specific keywords ("superelevation," "Manning") rather than broad ones.

Final Thoughts

The PE Civil Transportation pass-rate table is a planning signal, not a verdict on your ability. The July 2026 NCEES table shows Transportation at 61% for first-time takers and 43% for repeat takers, with a large enough volume to treat the pattern seriously. The topics are well-defined, the formulas and standards are supplied digitally, and the problems—while multi-step and scenario-based—follow recognizable reference lanes. Engineers who commit to a structured 16-week plan, work realistic practice problems, and learn to navigate the references quickly are better positioned to turn study time into points.

Start early, study consistently, and make every missed problem identify the next reference lane to rehearse. Your PE license is worth the effort, but the study process needs to be specific enough to change the outcome.

Continue your PE Civil Transportation preparation:

How to Pass the PE Civil Transportation ExamPE Civil Transportation Practice ProblemsBest FE Exam Prep Books🔢 Calculator Guide✅ Exam Day Checklist

Use the matching PE Civil Transportation reference/code guide Rehearse the section and subsection lanes before timed practice. PE guidance stays section-based because supplied handbooks, standards, and editions can vary. Pair it with free PE Civil Transportation practice.
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Frequently Asked Questions

How many questions are on the PE Civil Transportation exam?

The PE Civil Transportation exam has 80 questions and 8 hours of exam time inside a 9-hour appointment that includes a scheduled break, tutorial, and nondisclosure agreement. It is computer-based at Pearson VUE testing centers.

What are the highest-weight topics on the PE Transportation exam?

The largest official range is Traffic Engineering at 10–15 questions. Horizontal Design, Vertical Design, Drainage, Roadside/Cross-Section Design, Intersection Geometry, Project Management, Geotechnical/Pavement, Traffic Signals, and Traffic Control Design all add meaningful points, so do not over-focus on one topic lane.

How long should I study for the PE Transportation exam?

Many working candidates plan roughly 200–400 focused hours over 3 to 4 months. A structured study plan that follows the NCEES exam specification topics ensures complete coverage across all 10 topic areas.

Disclaimer: This guide is an independent educational resource and is not affiliated with, endorsed by, or sponsored by NCEES. The “PE” exam and “NCEES” are trademarks of the National Council of Examiners for Engineering and Surveying. Exam specifications and content are subject to change; always refer to the official NCEES website for the most current information.

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