🎓 GED · MATH

GED® Math Practice Test 6: Final Review

A 24-lesson GED® Mathematical Reasoning mastery course with 15 aligned MCQs per lesson and a sixth full-length, elite-ceiling practice exam for learners who have cleared Levels 1-5. Guided lessons develop no-calculator fluency, ratios and percent applications, algebra and functions, geometry and measurement, statistics and probability, multi-step modeling, calculator strategy, pacing, and error analysis. Its 360 session questions provide worked feedback before the final assessment, which keeps the test-day structure: 46 questions in 115 minutes, with 5 no-calculator questions followed by 41 calculator questions, a provided formula sheet, and detailed worked explanations with pro tips.

📚 24 sessions 📝 406 practice questions ⏰ Self-paced ✅ 100% Free
3 trial sessions unlocked Preview selected lessons now; enroll to continue through the complete course.
Course Map

📚 Course Curriculum

24 sessions organized as a guided path, with 3 trial sessions open before enrollment.

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Mastery Course Orientation and Baseline. Level 6 is a capstone, not a collection of tricks. The target is transfer:. when a problem looks unfamiliar, identify …

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Exam Architecture, Timing, and Scoring. The assessment contains 46 questions in 115 minutes. Questions 1-5 form the. no-calculator section; Questions 6-46 allow the calculator. A …

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Formula Sheet Fluency and Calculator Judgment. The formula sheet is a reference, not a substitute for interpretation. Before. substitution, name every variable and confirm compatible …

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Fractional Exponents, Negative Exponents, and Radicals. Fractional exponents combine roots and powers:. The denominator is the root and the numerator is the power. Choose the …

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Fractions, Complex Fractions, and Exact Arithmetic. Exact fraction work protects the no-calculator section and avoids premature. rounding. Use a common denominator for addition and subtraction, …

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Ratios, Proportions, and Chained Relationships. A ratio compares labeled quantities in a fixed order. For chained ratios such. as \(A:B=2:3\) and \(B:C=4:5\), first make the …

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Percent Change, Markup, Tax, Margin, and Interest. Identify the base before calculating. Percent change divides by the original. amount; markup is based on cost; profit …

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Rates, Work, Mixtures, and Unit Conversion. Rate problems use amount = rate times time. For a multi-leg trip, total. average speed is total distance divided …

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Polynomial and Rational Expression Fluency. Mastery algebra begins with structure. Before expanding, look for a common. factor, difference of squares, or trinomial pattern. Distribute every …

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Linear Equations and Systems. Solve linear equations by preserving equality: apply the same valid operation. to both sides, collect variable terms, and isolate the variable. …

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Inequalities and Absolute-Value Constraints. Solve a linear inequality like an equation, except that multiplying or dividing. by a negative reverses the inequality sign. Absolute value …

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Coordinate Geometry: Slope, Distance, and Intersections. Slope is change in \(y\) per change in \(x\):. Parallel nonvertical lines have equal slopes; perpendicular slopes are negative. …

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Functions, Notation, and Inverses. A function assigns one output to every allowed input. Function notation. \(f(3)\) means substitute 3 for the input; it does not …

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Quadratics: Factoring, Formula, and Vertex Form. Choose a method by structure: factor when integer factors are visible, use. square roots for \((x-h)^2=k\), use the quadratic …

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Exponential Models and Geometric Sequences. Linear change adds a constant amount; exponential change multiplies by a. constant factor. A model \(A=A_0b^t\) grows when \(b>1\) and …

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Statistics: Center, Spread, Outliers, and Weighted Values. Choose a statistic for the question. The mean uses every value and is sensitive. to outliers; the median …

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Probability, Conditional Reasoning, and Counting. Define the sample space before dividing. For two-way-table problems, add row and. column totals first. Conditional probability changes the denominator:. …

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Triangles, Circles, and Special Geometry. Draw and label the figure before choosing a formula. Mark radii, diameters,. right angles, and corresponding sides. For a right …

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Area, Surface Area, Volume, and Composite Solids. Dimension determines formula and units: length uses units, area uses square. units, and volume uses cubic units. For …

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Similarity, Scale Factors, and Coordinate Distance. Similar figures have equal corresponding angles and proportional lengths. Identify the linear scale factor \(k\) first:. Perimeters scale by …

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Multi-Step Modeling and Answer-Choice Strategy. Hard items combine familiar skills while hiding the target. Use one routine:. 1. List known quantities with units. 2. Circle …

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No-Calculator Mastery Sprint. The first five questions demand exact, efficient work. Rehearse these habits:. Rewrite fractional exponents as roots and powers. Convert negative exponents to …

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Calculator-Section Pacing and Verification. Treat the 41 calculator questions as a sequence of decisions. On the first pass,. capture direct setups and mark harder items …

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Full-Length Exam Protocol and Error Analysis. Take the 46-question assessment in one protected 115-minute sitting. Use only. the allowed tools, silence notifications, and reproduce test …

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Course Guide

Course Syllabus

GED® Mathematical Reasoning Level 6 — Mastery Syllabus

Course purpose

This capstone course prepares advanced GED® learners to solve difficult Mathematical
Reasoning items accurately, efficiently, and under time pressure. Twenty-four guided
lessons develop connected reasoning rather than isolated tricks. Each lesson includes
15 aligned MCQs with explanations (360 session questions total), followed by a
46-question full-length assessment.

Recommended schedule

Complete two lessons per week for 12 weeks, or use the course as a four-week
intensive review. Allow 35-50 minutes for Lessons 1-22, 25-35 minutes for Lesson 23,
and a protected 115-minute block for Lesson 24's final exam. Keep an error log and
rework missed skills after one day and again after one week.

Learning sequence

  • Phase 1 — Readiness (Lessons 1-3): baseline diagnosis, exam structure,
    formula-sheet fluency, calculator judgment, and pacing.
  • Phase 2 — Quantitative reasoning (Lessons 4-8): exponents, radicals,
    fractions, ratios, percent applications, rates, mixtures, work, and conversions.
  • Phase 3 — Algebra and functions (Lessons 9-15): expressions, equations,
    systems, inequalities, coordinate relationships, functions, quadratics,
    exponentials, and sequences.
  • Phase 4 — Data and geometry (Lessons 16-20): statistics, probability,
    counting, triangles, circles, area, surface area, volume, similarity, and distance.
  • Phase 5 — Integration (Lessons 21-24): unfamiliar modeling, no-calculator
    fluency, calculator-section pacing, the timed exam, and evidence-based review.

Assessment

Every lesson contains retrieval checks and 15 formative MCQs, staged from foundational
recall to multi-step mastery. The capstone assessment contains 46 additional
multiple-choice questions: Questions 1-5 are no-calculator and Questions 6-46 allow
the calculator. Use 145 as the passing benchmark, but judge mastery by score, correct
setup, efficient tool choice, complete units, and a documented correction for every
error.

Learning Results

Course Outcomes

Learning outcomes

By the end of this course, the learner will be able to:

  1. Explain the exam structure and allocate 115 minutes across both sections.
  2. Evaluate fractional and negative exponents, complex fractions, and radicals
    without a calculator.
  3. Model multi-step ratio, rate, work, mixture, currency, and conversion problems.
  4. Distinguish percent change, percentage points, markup, tax, margin, and compound
    growth and apply the correct base.
  5. Simplify polynomial and rational expressions while preserving restrictions.
  6. Solve linear systems, rational and exponential equations, quadratics, quadratic
    inequalities, and absolute-value constraints.
  7. Interpret slope, distance, functions, inverses, vertex form, and sequence rules.
  8. Analyze center, spread, outliers, weighted values, and variance.
  9. Solve conditional-probability, addition-rule, permutation, and multi-stage
    probability problems.
  10. Apply geometry to triangles, circles, composite solids, surface area, volume,
    coordinate distance, and similar figures with correct units.
  11. Translate unfamiliar situations into diagrams, tables, equations, or
    answer-choice tests and verify the result independently.
  12. Complete 360 lesson MCQs and a timed 46-question mastery exam, using explanations
    and error patterns to create specific, scheduled correction actions.

Course Rating

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📝 Practice Questions

406 interactive questions with instant feedback and explanations.

Enroll for free to unlock the full practice bank after the trial sessions.