PracticeVideosBlogFlashcardsEspañol
All Practice Exams

100+ Free MAP Algebra II EOC Practice Questions

Prepare for the Missouri Assessment Program (MAP) Algebra II End-of-Course Assessment exam with instant access — no signup required.

✓ No registration✓ No credit card✓ No hidden fees✓ Start practicing immediately
Published annually by Missouri DESE in statewide and district assessment results; proficiency rates vary by year and grade level Pass Rate
100+ Questions
100% Free

Loading practice questions...

Same family resources

Explore More Missouri Assessment Program (MAP)

Continue into nearby exams from the same family. Each card keeps practice questions, study guides, flashcards, videos, and articles in one place.

Missouri MAP Algebra I End-of-Course Assessment

Practice Questions

Missouri MAP American History End-of-Course Assessment

Practice Questions

Missouri MAP Biology End-of-Course Assessment

Practice Questions

Missouri MAP English I End-of-Course Assessment

Practice Questions

Missouri MAP English II End-of-Course Assessment

Practice Questions

Missouri MAP English Language Arts — Grade 3

Practice Questions
2026 Statistics

Key Facts: MAP Algebra II EOC Exam

Algebra II

High School End-of-Course Content Standard

Missouri DESE

Free

Statewide Public School Assessment

Missouri DESE

Untimed

Standard Administration (DESE estimate: 2 sessions of 90-110 minutes each)

MAP Administration Guide

MLS

Aligned to Missouri Learning Standards for Math

Missouri DESE

4 Levels

Below Basic, Basic, Proficient, and Advanced

Missouri DESE Scoring Guide

Missouri MAP Algebra II EOC is a free statewide DESE assessment measuring high school Algebra II mastery across polynomial, rational, exponential, logarithmic, trigonometric, and statistical concepts.

Sample MAP Algebra II EOC Practice Questions

Try these sample questions to test your MAP Algebra II EOC exam readiness. Each question includes a detailed explanation. Start the interactive quiz above for the full 100+ question experience with AI tutoring.

1Simplify the expression (3 + 4i) + (5 - 2i).
A.8 + 6i
B.15 - 8i
C.8 + 2i
D.2 + 2i
Explanation: To add complex numbers, combine real parts and imaginary parts separately: (3 + 5) + (4 - 2)i = 8 + 2i.
2What is the simplified value of i^15, where i is the imaginary unit?
A.-i
B.i
C.1
D.-1
Explanation: Powers of i repeat in a cycle of 4: i^1 = i, i^2 = -1, i^3 = -i, i^4 = 1. Dividing 15 by 4 gives a remainder of 3, so i^15 = i^3 = -i.
3Multiply the complex conjugates: (4 + 3i)(4 - 3i).
A.7
B.16 - 9i
C.25 + 24i
D.25
Explanation: Using the formula (a + bi)(a - bi) = a^2 + b^2: 4^2 + 3^2 = 16 + 9 = 25.
4Simplify the polynomial sum: (2x^2 + 5x - 3) + (3x^2 - 2x + 7).
A.5x^4 + 3x^2 + 4
B.6x^2 - 10x - 21
C.5x^2 + 3x + 4
D.5x^2 + 7x + 10
Explanation: Combine like terms: (2x^2 + 3x^2) + (5x - 2x) + (-3 + 7) = 5x^2 + 3x + 4.
5Subtract the polynomials: (4x^3 - x + 6) - (2x^3 + 3x^2 - 5).
A.2x^3 + 3x^2 - x + 1
B.6x^3 + 3x^2 - x + 11
C.2x^3 - 3x^2 - x + 11
D.2x^3 - 3x^2 - x + 1
Explanation: Distribute the negative sign to the second polynomial: 4x^3 - x + 6 - 2x^3 - 3x^2 + 5. Combine like terms: 2x^3 - 3x^2 - x + 11.
6Expand the binomial product: (x + 3)(2x - 5).
A.2x^2 - 15
B.2x^2 + x - 15
C.2x^2 + 11x - 15
D.2x^2 - x - 15
Explanation: Apply FOIL: First = 2x^2, Outer = -5x, Inner = 6x, Last = -15. Combining middle terms gives 2x^2 + x - 15.
7Factor completely over the reals: 9x^2 - 16.
A.(9x - 16)(x + 1)
B.(3x - 4)(3x + 4)
C.(3x - 4)^2
D.(3x + 4)^2
Explanation: This is a difference of two squares, a^2 - b^2 = (a - b)(a + b), where a = 3x and b = 4.
8If f(x) = 2x^2 - 3x + 1, evaluate f(-2).
A.-1
B.3
C.-13
D.15
Explanation: Substitute x = -2 into the function: f(-2) = 2(-2)^2 - 3(-2) + 1 = 2(4) + 6 + 1 = 8 + 6 + 1 = 15.
9What is the domain of the real-valued function f(x) = sqrt(x - 5)?
A.(5, infinity)
B.[5, infinity)
C.(-infinity, 5]
D.All real numbers
Explanation: The expression under an even square root must be non-negative: x - 5 >= 0 => x >= 5, so the domain is [5, infinity).
10What is the domain of the rational function f(x) = (x + 2) / (x^2 - 9)?
A.All real numbers except x = 3 and x = -3
B.All real numbers except x = -2
C.All real numbers except x = 9
D.All real numbers
Explanation: Setting the denominator equal to zero: x^2 - 9 = 0 => x^2 = 9 => x = ±3. The domain excludes these values.

About the MAP Algebra II EOC Exam

The Missouri Assessment Program (MAP) Algebra II End-of-Course (EOC) Assessment evaluates high school student mastery of the Missouri Learning Standards (MLS) for Algebra II. The assessment covers key mathematical domains including complex numbers, polynomial arithmetic, rational and radical functions, exponential and logarithmic equations, trigonometric graphs and identities, sequences and series, and normal probability distributions. Local school districts administer this test to measure student growth, determine course credit eligibility, or fulfill district graduation and accountability guidelines. OpenExamPrep provides 100 realistic, rigorously calculated practice questions with complete step-by-step explanations.

Assessment

Untimed two-session computer assessment covering Complex Numbers, Polynomial Arithmetic, Rational & Radical Functions, Exponentials & Logarithms, Equations & Inequalities, Sequences & Series, and Data Analysis & Statistics

Time Limit

Untimed (no official time limit); DESE estimates 2 sessions of 90-110 min each

Passing Score

Performance level benchmark (Proficient or Advanced) established by Missouri DESE scale score cutoffs

Exam Fee

Free statewide public high school assessment available for local district accountability or course credit (Missouri Department of Elementary and Secondary Education (DESE))

MAP Algebra II EOC Exam Content Outline

20-25%

Complex Numbers & Polynomial Arithmetic

Operations on complex numbers, simplifying powers of i, factoring higher-degree polynomials, polynomial division (long and synthetic), and applying the Remainder and Factor Theorems.

25-30%

Polynomial, Rational, & Radical Functions

Analyzing end behavior, zeroes and multiplicities, solving rational and radical equations, identifying domain constraints, asymptotes (vertical, horizontal, slant), and function transformations.

20-25%

Exponential & Logarithmic Functions

Logarithmic properties, solving exponential and logarithmic equations, continuous compounding, natural logarithms, modeling growth and decay, and inverse function relationships.

15-20%

Trigonometric Functions & Unit Circle

Radian and degree measure, unit circle values, amplitude, period, phase shift, vertical shift of sine and cosine functions, Pythagorean trigonometric identities, and modeling periodic phenomena.

10-15%

Sequences, Series, Statistics & Probability

Arithmetic and geometric sequences and series, summation notation, normal distributions, z-scores, standard deviation, margin of error, evaluating experimental vs observational studies, and data analysis.

How to Pass the MAP Algebra II EOC Exam

What You Need to Know

  • Passing score: Performance level benchmark (Proficient or Advanced) established by Missouri DESE scale score cutoffs
  • Assessment: Untimed two-session computer assessment covering Complex Numbers, Polynomial Arithmetic, Rational & Radical Functions, Exponentials & Logarithms, Equations & Inequalities, Sequences & Series, and Data Analysis & Statistics
  • Time limit: Untimed (no official time limit); DESE estimates 2 sessions of 90-110 min each
  • Exam fee: Free statewide public high school assessment available for local district accountability or course credit

Keys to Passing

  • Complete 500+ practice questions
  • Score 80%+ consistently before scheduling
  • Focus on highest-weighted sections
  • Use our AI tutor for tough concepts

MAP Algebra II EOC Study Tips from Top Performers

1Master synthetic division and the Remainder Theorem to quickly find zeroes and factor higher-degree polynomials.
2Memorize logarithm change-of-base formula and key logarithm properties (product, quotient, power rules).
3Always check for extraneous solutions when solving radical or rational equations.
4Understand unit circle values in key angles (30°, 45°, 60°, 90°, etc.) and convert fluently between radians and degrees.
5Understand the 68-95-99.7 empirical rule for normal distributions and practice using z-score calculations for standard normal probabilities.

Frequently Asked Questions

What is the Missouri MAP Algebra II EOC assessment?

The MAP Algebra II EOC is Missouri's statewide End-of-Course assessment designed to measure high school student achievement on the Missouri Learning Standards for Algebra II.

Is the MAP Algebra II EOC required for high school graduation in Missouri?

Algebra I EOC is mandatory for graduation under Missouri law; Algebra II EOC is an optional/available assessment that districts may choose to administer for advanced accountability, course placement, or local credit criteria.

Is there a fee to take the Missouri MAP Algebra II EOC?

No. The exam is fully state-funded and provided free of charge to public high school students in Missouri.

What calculator is allowed on the MAP Algebra II EOC?

Students are permitted to use a graphing calculator (or DESMOS graphing calculator built into the test interface) following Missouri DESE calculator guidelines.

How is the MAP Algebra II EOC scored?

Student performance is reported as a scale score mapped to four performance levels: Below Basic, Basic, Proficient, and Advanced. Achieving Proficient or Advanced demonstrates full grade-level standard mastery.

Are these 100 practice questions official state exam items?

No. These 100 questions are independently authored practice problems created by OpenExamPrep, designed specifically to match the difficulty, content scope, and format of the Missouri MAP Algebra II EOC.