Classify quadrilaterals by their attributes
Identifies rhombuses, rectangles, squares, and other quadrilaterals by side and angle properties.
Learn, Grow, ImproveAll authored atoms for this grade, grouped by category.
Identifies rhombuses, rectangles, squares, and other quadrilaterals by side and angle properties.
Recognizes that shapes from different subcategories can belong to the same larger category because they share defining attributes.
Applies attribute reasoning to see that a square satisfies the definitions of several categories at once.
Identifies a shape that fails a defining attribute and names the attribute it lacks.
Produces a shape meeting a broad category but deliberately failing a narrower one.
Divides a shape into a given number of parts that each cover the same area, including parts of different shapes.
Names each equal-area part of a partitioned shape with the correct unit fraction.
Reads an analog clock to the exact minute, coordinating the hour hand and a minute count.
Reads a ruler marked in halves and fourths and reports a fractional measurement.
Records a to-the-minute time in digital notation.
Finds the number of minutes between two times within the same hour or across an hour boundary.
Solves start, elapsed, and end-time problems in context, including finding an unknown start time.
Estimates and measures the volume of liquids using liters, with a sense of benchmark quantities.
Estimates and measures mass, choosing between grams and kilograms appropriately.
Uses the four operations to solve problems about masses or liquid volumes given in the same units.
Understands area as the amount of surface a flat figure covers, distinct from its outline.
Knows that area is measured in squares of a given side length, with no gaps or overlaps.
Finds the area of a figure drawn on a grid by counting the unit squares that cover it.
Shows that the number of unit squares tiling a rectangle equals the product of its side lengths.
Computes the area of a rectangle from its dimensions and labels the answer in square units.
Applies area computation inside a real-world context, including finding an unknown side length.
Decomposes a rectangle into two smaller rectangles and shows the areas sum to the whole.
Knows the area of a figure equals the sum of the areas of its non-overlapping parts.
Splits an L-shaped or composite figure into rectangles, finds each area, and sums them.
Adds all side lengths to find the distance around a polygon.
Works backward from a known perimeter and some side lengths to find a missing one.
Selects the right measure for a question and uses the correct units for each.
Finds multiple rectangles sharing a perimeter and shows their areas differ.
Finds multiple rectangles sharing an area and shows their perimeters differ.
Interprets a picture graph where each symbol represents more than one item, using the key.
Builds a picture graph with a chosen scale, including a key and partial symbols where needed.
Reads values from a bar graph whose axis increases in intervals greater than one, including values between gridlines.
Builds a bar graph with an appropriate scale, labeled axes, and accurately drawn bars.
Answers how-many-more and how-many-fewer questions from a scaled picture or bar graph.
Combines two readings from a scaled graph before comparing or totalling.
Measures a set of objects to the nearest half or quarter inch and records the results.
Builds a line plot whose horizontal scale is marked in halves and fourths of a unit.
Reads 5 × 7 as five groups of seven objects and states the total the expression describes.
Reads a product as the total in a rectangular arrangement of rows and columns.
Records a situation involving equal groups as a multiplication equation with the factors in a defensible order.
Knows that changing the order of two factors does not change the product, and uses it to halve the facts to be learned.
Regroups three factors to make a computation easier without changing the product.
Breaks a hard fact into two easier known facts and adds the partial products.
Reads 56 ÷ 8 as the number in each group when 56 objects are shared equally among 8 groups.
Reads 56 ÷ 8 as the number of groups when 56 objects are split into groups of 8.
Identifies which quantity the divisor represents in a given situation and explains why the same equation can model both.
Records a sharing or grouping situation as a division equation with the quantities in the correct roles.
Rewrites a division as a multiplication with a missing factor and solves it that way.
Given three related numbers, writes all four multiplication and division equations.
Solves multiplication situations involving equal groups and answers with a unit.
Solves multiplication situations described as rows and columns or as a rectangular region.
Solves multiplication situations involving lengths, masses, volumes, or money rather than discrete objects.
Solves division situations where a total is shared among a known number of groups.
Solves division situations where a total is split into groups of a known size.
Solves situations requiring division even though the story emphasizes the total and one factor.
Notices regularities such as even products, column patterns, and repeated results in a multiplication table.
Justifies why an observed pattern must hold, referring to the structure of the operation.
Predicts whether a product or sum will be even or odd based on the parity of the numbers involved.
Solves problems requiring two operations, tracking the intermediate result and choosing operations correctly.
Writes one or more equations using a letter to stand for the unknown quantity in a multi-step problem.
Uses rounding and mental computation to judge whether a computed answer is plausible.
Divides a shape into equal parts and names one part with the correct unit-fraction notation.
Reads a/b as a copies of the unit fraction 1/b.
Determines what counts as one whole in a given situation and recognizes that a fraction is meaningless without it.
Rejects partitions with unequal parts as valid representations of a fraction.
Divides the unit interval into equal segments and understands each segment as length 1/b.
Places 1/b at the endpoint of the first segment when 0 to 1 is partitioned into b equal parts.
Places a/b by iterating a copies of the unit fraction from zero.
Places fractions such as 5/4 or 7/3 by continuing to iterate the unit fraction past one.
Treats a fraction as one quantity with a location, not as a pair of unrelated whole numbers.
Writes a whole number as a fraction with denominator one, and as a fraction with other denominators.
Identifies fractions where the numerator equals the denominator as equal to one.
Identifies two fractions as equivalent when they cover the same amount of the same whole.
Identifies two fractions as equivalent when they land on the same point of a number line.
Produces a fraction equivalent to a given one by splitting each part into the same number of smaller parts.
Decides which of two fractions with a common denominator is greater by comparing numerators.
Decides which of two fractions with the same numerator is greater by reasoning about piece size.
Backs a comparison with a drawing, fraction strip, or number line rather than a rule alone.
Knows a fraction comparison is only valid when both fractions refer to identically sized wholes.
Writes the correct comparison symbol between two fractions and reads the statement.
Judges whether a fraction is more or less than one half without finding a common denominator.
Arranges three or more fractions from least to greatest using models, benchmarks, or common denominators.
Applies fraction understanding inside a context, naming the whole and interpreting the answer.
Knows any number of groups of zero, or zero groups of anything, totals zero.
Knows that multiplying by one leaves a number unchanged.
Recalls the twos facts by connecting them to known doubles.
Recalls the tens facts and explains the place-value pattern behind them.
Recalls the fives facts, using skip counting and the half-of-ten relationship as backup.
Recalls the threes facts, deriving from doubles-plus-one-group when retrieval does not fire.
Recalls the fours facts, using double-double as the derivation strategy.
Recalls the sixes facts, deriving from fives-plus-one-group when needed.
Recalls the nines facts, using the tens-minus-one-group relationship and the digit pattern.
Recalls the sevens facts, the set with the fewest supporting patterns.
Recalls the eights facts, using double-double-double as the derivation strategy.
Recalls the elevens and twelves facts, beyond the grade-3 core but included in the authored course.
Produces any single-digit product from memory, unaided and without derivation.
Reconstructs a fact that does not come to mind by adjusting a nearby known fact.
Recalls the easiest division facts by connecting them to the corresponding multiplication sets.
Solves any division within 100 by retrieving the related multiplication fact.
Computes any division within 100 accurately and quickly across all fact families.
Adds three-digit numbers accurately and efficiently, with any needed regrouping.
Subtracts three-digit numbers accurately and efficiently, including across zeros.
Rounds a two- or three-digit number to the nearest ten using place-value reasoning, including the halfway case.
Rounds a three-digit number to the nearest hundred using place-value reasoning.
Rounds the numbers in a computation to produce a quick estimate before or after computing exactly.
Computes products such as 7 × 40 by scaling a known basic fact.
Justifies why 7 × 40 equals 7 × 4 tens, connecting the shortcut to quantity.
Determines the missing factor or product in a multiplication equation, whatever its position.
Determines the missing dividend, divisor, or quotient in a division equation.
Finds the unknown in a one-step equation using any of the four operations, with the unknown in any position.
Writes and solves equations using a letter rather than a box, treating the letter as a number.
Finds the unknown in equations combining two operations by undoing them in reverse order. Stretch content: two-step unknowns reach beyond the grade-3 core toward order-of-operations work — a miss here is not evidence of a grade-3 gap.