The Cognitive Abilities Test (CogAT) is the most widely used gifted screening tool in U.S. schools, administered to millions of students from kindergarten through 12th grade to identify candidates for gifted and talented programs. A CogAT practice test PDF gives your child a printable, offline resource to familiarize themselves with question formats, reduce test anxiety, and build the reasoning skills each battery measures. Download our free printable CogAT study guide below and start your preparation today.
The CogAT is published by Riverside Assessments (formerly Riverside Publishing, a division of Houghton Mifflin Harcourt) and is currently available in two active forms: Form 7 (released 2011) and Form 8 (released 2022). Form 8 is the current version being adopted by school districts transitioning away from Form 7. Both forms measure the same three cognitive ability domains — Verbal, Quantitative, and Nonverbal — using similar task types with updated normative data, improved accessibility, and for Form 8, the option of digital administration.
The test is designed to measure cognitive abilities that develop over time through environmental and educational experiences, as distinguished from achieved knowledge or grade-level academic skills. CogAT scores are not measures of intelligence per se, but rather of the reasoning abilities that predict success in school and learning — the abilities to think with language, numbers, and spatial information.
Because CogAT measures developed cognitive abilities rather than memorized content, preparation focuses on practicing reasoning strategies and becoming familiar with question formats rather than studying facts. Students who have practiced with CogAT-style questions perform better than unpracticed students with equivalent underlying ability — primarily because they understand what is being asked and can focus their reasoning on the task rather than on figuring out the task format.
The Verbal Battery measures reasoning with language — the ability to think and solve problems using words, word relationships, and verbal concepts. It consists of three question types:
Sentence Completion: A sentence with one or two blanks is presented, and the student selects the word or words that best complete the sentence. Sentence completion requires vocabulary knowledge, understanding of sentence structure, and logical reasoning about context. For example: "The scientist was ______ when her experiment produced unexpected results; she had predicted a different outcome." Students choose from answer options reflecting a range of emotional responses and must select the word best supported by the context clue ("she had predicted a different outcome").
Verbal Classification: A row of three words is presented that share a common trait. The student identifies which of four or five answer options belongs in the same category. For example: "Oak, Maple, Birch — which answer word fits? A) Rose B) Daisy C) Elm D) Fern." The answer is Elm (all are deciduous trees). Classification requires recognizing categories and relationships at increasing levels of abstraction as difficulty increases.
Verbal Analogies: Two pairs of words with a relationship are presented in the format "Word A → Word B : Word C → ?" The student identifies the word that completes the second pair with the same relationship as the first. For example: "Doctor → Hospital : Teacher → ?" (School). As difficulty increases, analogies involve more abstract relationships and less common vocabulary.
Effective preparation for the Verbal Battery includes: vocabulary building (especially for students whose reading exposure is limited), practicing identifying categories and relationships between words, working through sentence completion exercises, and explicitly practicing the analogy format (recognizing relationship types: part-to-whole, cause-to-effect, synonym, antonym, function, category).
The Quantitative Battery measures reasoning with numbers and quantitative concepts — not arithmetic computation skill, but the ability to perceive quantitative relationships, work with numerical patterns, and solve quantitative problems through reasoning. It consists of three question types:
Number Analogies: Two pairs of numbers are given showing a relationship (e.g., 3 → 9, 5 → 25), and the student finds the number that completes the second pair. This requires identifying the mathematical relationship between the paired numbers (in the example: squaring) and applying it.
Number Series: A sequence of numbers is presented with one blank, and the student identifies the number that correctly continues or fills in the pattern. Number series questions involve patterns based on addition, subtraction, multiplication, division, skip counting, alternating rules, and combinations of operations. More advanced items involve nested patterns or rules applied to alternating positions in the sequence.
Equation Building: A set of numbers and mathematical symbols (operations and equals sign) are provided in scrambled order, and the student identifies which of four arrangements forms a correct mathematical equation. For example: given the elements [3, 4, 7, +, =], a valid equation is 3 + 4 = 7. Equation building tests number sense, knowledge of arithmetic operations, and systematic thinking.
Preparation for the Quantitative Battery includes: practicing identifying patterns in number sequences, working with number relationships (what operation transforms one number to another), and building comfort with mental arithmetic to support the reasoning tasks without getting slowed down by calculation.
The Nonverbal Battery measures reasoning with geometric shapes and spatial figures — the ability to perceive spatial relationships, recognize patterns in abstract figures, and reason about how shapes transform through rotation, reflection, or other operations. It is the battery least influenced by language and educational content, making it particularly valuable for identifying gifted students from non-English-speaking homes or students with language-based learning differences. It consists of three question types:
Figure Matrices: A 2×2 matrix of shapes is presented with one cell blank. The shapes in the matrix share a systematic relationship (e.g., each row shows the same shape getting larger, or changing color, or gaining features). The student identifies which answer option correctly fills the blank cell by continuing the established pattern. Figure matrices are analogous to verbal analogies but using shapes instead of words.
Paper Folding: A square piece of paper is shown being folded in one or more specified ways, then a hole is punched through the folded paper. The student identifies which answer option shows the pattern of holes that would appear when the paper is unfolded. Paper folding requires spatial visualization — mentally tracking how position transforms through folding operations.
Figure Classification: Three shapes that share a common property are presented, and the student identifies which of five answer shapes shares the same property and belongs in the same class. Like verbal classification, figure classification tests the ability to recognize and apply categorical rules, but using visual/spatial properties rather than word meanings.
The nonverbal battery shows the strongest response to practice because spatial reasoning is highly trainable. Paper folding in particular benefits significantly from practice — the mental rotation and spatial tracking skills involved are exercised every time a student works through paper folding problems.
CogAT is available at test levels corresponding to grade levels from kindergarten through grade 12. Test levels are designated by number (Level 5/6 through Level 17/18, with some levels covering two grades). The question types for Kindergarten through Grade 2 differ from upper-grade formats — Primary-level CogAT (Levels 5/6 and 6/7) uses pictures and symbols rather than written words to make the test accessible to early-readers. From Grade 3 onward, full verbal battery question formats with reading are used.
Administration time varies by grade. Primary-level CogAT (K–2) is administered over multiple short sessions, with each battery taking 25–45 minutes. Upper-level CogAT (Grades 3–12) is typically administered over one to three test sessions, with the full test taking approximately 90–120 minutes total.
CogAT scores are reported as several different score types, and understanding these score types is essential for interpreting your child's results and understanding gifted program eligibility.
The Standard Age Score (SAS) is a normalized standard score with a mean of 100 and standard deviation of 16. It is an age-normed score — the student is compared to other students of the same age (within a one-year band), not to grade-level peers. A student with an SAS of 100 is at exactly the average of students their age nationally. An SAS of 125 is approximately 1.6 standard deviations above average, corresponding to approximately the 94th percentile. Gifted program eligibility cutoffs are typically set at SAS 125–130 (approximately 94th–97th percentile).
Stanines are a 9-point scale that divides the normal distribution into bands. Stanine 5 is average (SAS approximately 96–104). Stanines 7, 8, and 9 are above average; stanine 9 (the highest) corresponds to approximately the top 4% of test-takers. Stanines are sometimes used in gifted screening instead of or alongside SAS scores.
Percentile Ranks indicate what percentage of same-age students scored at or below the student's score. A percentile rank of 85 means the student scored as well as or better than 85% of same-age norm group members. Percentile ranks are the most intuitively understood score type but can be misleading because the difference between, say, the 50th and 60th percentile is much smaller in absolute ability terms than the difference between the 90th and 95th percentile.
CogAT also reports a composite score (all three batteries combined) as well as individual battery scores. Students with uneven profiles — very high in one battery and average in others — may be recommended for gifted programming in specific domains rather than general gifted education.
Most school districts use a combination of criteria for gifted and talented identification, with CogAT as the standardized assessment component. Typical additional criteria include teacher recommendations, achievement test scores (e.g., Iowa Assessments, MAP Growth), work samples, and parent/student questionnaires. The weight given to each component varies by district and state.
Districts typically set minimum CogAT cutoff scores for consideration (often SAS 125 or the 95th percentile for the relevant battery), but meeting the minimum cutoff does not guarantee placement — it qualifies the student for further review. Some districts use a committee review process; others use a formula that combines test scores and other indicators.
Parents should request a copy of the district's gifted identification criteria and timelines early in the process. If a student is not identified on initial screening, most districts allow retesting after a waiting period (typically one year), and some allow appeal processes for students who were close to cutoff scores.
CogAT preparation should be calibrated to your child's grade level and cognitive development stage. For Grades K–2, preparation should be play-based and low-pressure: sorting and classification games, visual pattern puzzles, jigsaw puzzles, verbal riddles and word games, and simple number pattern exercises. The goal is cognitive enrichment, not test drilling.
For Grades 3–5, structured practice with sample questions is appropriate. Introduce the three battery formats explicitly, work through 15–20 questions per session in each battery type, and discuss the reasoning process openly ("Let's figure out what these three words have in common"). Focus on paper folding and figure matrices for the nonverbal battery — these show the most gains from practice. For the verbal battery, vocabulary enrichment through reading has compounding benefits well beyond CogAT.
For Grades 6–12, students can handle a full practice test approach. Timed practice sessions build test-taking stamina and efficiency. Focus on identifying weak battery areas for targeted review. Upper-grade number series and figure matrices involve significantly more complex patterns — studying pattern types systematically (arithmetic progressions, geometric progressions, alternating rules, etc.) improves performance in the quantitative battery.
Download our free CogAT practice test PDF, work through the questions with your child, and use their performance to identify which question types need more practice before the real test.