Standards - Mathematics

MA19.3.1

Illustrate the product of two whole numbers as equal groups by identifying the number of groups and the number in each group and represent as a written expression.

Unpacked Content

Knowledge

Students know:
  • that in multiplication, one factor represents the number of groups and the other factor represents the number of items in each group, and the product represents the total number of items in all of the groups.

Skills

Students are able to:
  • Use a model or drawing to illustrate the product of two whole numbers.
  • Write an expression or equation to represent the product of two whole numbers identifying the number of equal groups and the group size.

Understanding

Students understand that:
  • a multiplication problem can be interpreted as x groups of y objects.

Vocabulary

  • Equal groups
  • Equation
  • Expression
  • Factor
  • Product
  • Array
  • Row
  • Column
  • Skip count

MA19.3.2

Illustrate and interpret the quotient of two whole numbers as the number of objects in each group or the number of groups when the whole is partitioned into equal shares.

Unpacked Content

Knowledge

Students know:
  • that division is related to multiplication in terms of finding a missing factor. The missing factor being either the number of groups or the number of items in each group.

Skills

Students are able to:
  • Interpret quantities in a division situation as the number of objects in each groupor the number of equal groups.
  • Use a model or drawing to illustrate a quotient.
  • Write word problems for division context involving equal groups and fair shares.

Understanding

Students understand that:
  • a division expression represents either the number of objects in each group when the total number is partitioned evenly into a given number of groups or the number of groups when the total number is partitioned into groups that each contain a given number.

Vocabulary

  • Partitive division
  • Measurement division
  • Missing factor
  • Factor
  • Quotient
  • Partition
  • Product
  • Divisor
  • Dividend
  • Equal share

MA19.3.3

Solve word situations using multiplication and division within 100 involving equal groups, arrays, and measurement quantities; represent the situation using models, drawings, and equations with a symbol for the unknown number.

Unpacked Content

Knowledge

Students know:
  • Multiplication situations can be related to division contexts by identifying the total number of groups and the number of items in a group.
  • Strategies to solve problems involving multiplication and division.

Skills

Students are able to:
  • Use models, drawings, and equations to represent a multiplication or division situation.
  • Use symbols to represent unknownquantities in equations.
  • Solve word situations with multiplication and division within 100 involving equal groups, arrays, and measurement quantities.

Understanding

Students understand that:
  • a word problem with an unknown product is a multiplication problem, and a word problem with an unknown number of groups or an unknown group size can be thought of as a division problem or a multiplication problem with an unknown factor.

Vocabulary

  • Equal groups
  • Arrays
  • Measurement division
  • Factor
  • Product
  • Quotient
  • Partitive division
  • Represent
  • Unknown

MA19.3.4

Determine the unknown whole number in a multiplication or division equation relating three whole numbers.

Unpacked Content

Knowledge

Students know:
  • how to use the meaning of multiplication and division and the relationship between the two operations to determine an unknown number in a given equation.

Skills

Students are able to:
  • Relate three whole numbers to determine the unknown factor in a multiplication equation.
  • Relate three whole numbers to determine the unknown whole number in a division equation.

Understanding

Students understand that:
  • the unknown number in a multiplication or division equation is the number that makes the equation true.

Vocabulary

  • Unknown
  • Multiplication
  • Division
  • Divisor
  • Dividend
  • Equation
  • Product

MA19.3.5

Develop and apply properties of operations as strategies to multiply and divide.

Unpacked Content

Knowledge

Students know:
  • When any factor, x, is multiplied by a factor of 1, the product is the value of x.
  • If one factor is zero, then there are zero groups or zero items in a group and the product is zero.
  • The commutative property of multiplication shows a x b = c and b x a = c.
  • The associative property of multiplication shows that when multiplying three or more numbers, the product is always the same regardless of the grouping.
  • The distributive property will help in finding products of more difficult multiplication facts.

Skills

Students are able to:
  • Develop properties as strategies for multiplication and division.
  • Apply properties of operations as strategies to multiply and divide.

Understanding

Students understand that:
  • applying properties of operations can help develop strategies to find solutions to multiplication and division problems.

Vocabulary

  • Product
  • Sum
  • Property of operations
  • Multiplication expression
  • Decompose
  • Array
  • Area model

MA19.3.6

Use the relationship between multiplication and division to represent division as an equation with an unknown factor.

Unpacked Content

Knowledge

Students know:
  • Multiplication and division are related operations.
  • Using known multiplication facts and the relationship between multiplication and division, will help build fluency with division facts.

Skills

Students are able to:
  • Use the relationship between multiplication and division to find quotients.
  • Write a multiplication equation with a missing factor to represent a division situation.
  • Use symbols to represent an unknown quantity in equations.

Understanding

Students understand that:
  • Multiplication and division are related operations.
  • The dividend in a division equation is the same as the product in a related multiplication equation.

Vocabulary

  • Product
  • Quotient
  • Equation
  • Unknown factor
  • Dividend
  • Divisor

MA19.3.7

Use strategies based on properties and patterns of multiplication to demonstrate fluency with multiplication and division within 100.

Unpacked Content

Knowledge

Students know:
  • Strategies for finding products and quotients.
  • How to use multiplication facts in terms of a missing factor to learn division facts.

Skills

Students are able to:
  • Use strategies based on properties of operations and patterns of multiplication to find products and quotients.
  • Use efficient multiplication and division strategies based on the numbers in the problems. -Use multiplication facts in terms of a missing factor to learn division facts.

Understanding

Students understand that:
  • they can use the meaning of the numbers in multiplication and division situations to determine strategies to become fluent with multiplication and division facts.

Vocabulary

  • Fluently
  • Properties of operations
  • Product
  • Digit
  • Divisor
  • Dividend
  • Inverse operation
  • Derived fact

MA19.3.8

Determine and justify solutions for two-step word problems using the four operations and write an equation with a letter standing for the unknown quantity. Determine reasonableness of answers using number sense, context, mental computation, and estimation strategies including rounding.

Unpacked Content

Knowledge

Students know:
  • Characteristics of addition, subtraction, multiplication, and division.
  • Strategies for addition, subtraction, multiplication, and division.
  • Strategies for mental computation and estimating sums, differences, products, and quotients.

Skills

Students are able to:
  • Use a variety of strategies to solve two-step word problems involving all four operations.
  • Write an equation to represent the problem context, and use a symbol for the unknown quantity.
  • Justify strategy and solutions using mathematical vocabulary.
  • Determine and justify reasonableness of solutions using mental computation strategies and estimation strategies.

Understanding

Students understand that:
  • Mathematical problems can be solved using a variety of strategies, models, and representations.
  • Contextual situations represented by multiplication and division.
  • Reasonableness of solutions can be evaluated by using estimation strategies.

Vocabulary

  • Unknown quantity
  • Mental computation
  • Estimation
  • Variable
  • Reasonableness
  • Rounding
  • Expression
  • Equation

MA19.3.9

Recognize and explain arithmetic patterns using properties of operations.

Unpacked Content

Knowledge

Students know:
  • that mathematical ideas and concepts build on patterns and recognize and identify those patterns to make sense of math, and the ability to make generalizations is the foundation for algebraic reasoning.

Skills

Students are able to:
  • Identify arithmetic patterns in number sequences, in the addition table, or multiplication table.
  • Use logical reasoning and properties of numbers and operations to explain characteristics of arithmetic patterns.

Understanding

Students understand that:
  • Mathematical concepts build on patterns.
  • When consecutive terms always differ by the same amount, an arithmetic pattern is formed.
  • Visual patterns can be found in the multiplication table.

Vocabulary

  • Arithmetic pattern
  • Starting value
  • Addition table
  • Multiplication table
  • Consecutive
  • Term
  • Decompose

MA19.3.10

Identify the nearest 10 or 100 when rounding whole numbers, using place value understanding.

Unpacked Content

Knowledge

Students know:
  • Values of the digits in the ones, tens, and hundreds places.
  • How to determine what is halfway between two multiples of 10 or 100.
  • Strategies for rounding to the nearest 10 or 100.
  • Use place value vocabulary and logical reasoning to justify solutions when rounding.

Skills

Students are able to:
  • Round whole numbers to the nearest 10 or 100.
  • Identify a possible value for a number which will result in a given number rounded to the nearest 10 or 100.
    Example: What value will result in 270 when rounded to the nearest 10? Identify the possible values.

Understanding

Students understand that:
  • rounding is determining which ten or hundred a number is closer to.

Vocabulary

  • Place value
  • Round
  • Nearest 10
  • Nearest 100
  • Benchmark number
  • Midpoint

MA19.3.11

Use various strategies to add and subtract fluently within 1000.

Unpacked Content

Knowledge

Students know:
  • The relationship between addition and subtraction operations.
  • How conceptual models support and give understanding to procedures for addition and subtraction.

Skills

Students are able to:
  • Use a variety of strategies to solve addition and subtraction problems within 1000.

Understanding

Students understand that:
  • Strategies for addition and subtraction will vary depending on the problem.
  • Strategies can include place value, properties of operations, and the relationship between addition and subtraction.

Vocabulary

  • Fluently
  • Sum
  • Difference
  • Place value
  • Strategy

MA19.3.12

Use concrete materials and pictorial models based on place value and properties of operations to find the product of a one-digit whole number by a multiple of ten (from 10 to 90).

Unpacked Content

Knowledge

Students know:
  • a variety of strategies or tools to find products (skip counting, properties of operations, concrete materials, number lines, arrays, etc.).

Skills

Students are able to:
  • Find the product of a 1-digit factor and multiple of 10 (from 10 to 90).
  • Use concrete materials and pictorial models to find the product.
  • Use properties of operations to find the product.
  • Justify products.

Understanding

Students understand that:
  • A one-digit number multiplied by ten gives a multiple of ten. Ex: 6 x 10 = 60 is the same as that number of ones (60) or that number of tens (6 tens).
  • Adding a zero to the product of two non-zero whole numbers does not demonstrate the relationship between the product and its place value.

Vocabulary

  • Multiply
  • One-digit
  • Multiple of ten
  • Place value
  • Properties of operations
  • Product

MA19.3.13

Demonstrate that a unit fraction represents one part of an area model or length model of a whole that has been equally partitioned; explain that a numerator greater than one indicates the number of unit pieces represented by the fraction.

Unpacked Content

Knowledge

Students know:
  • Fractional parts of a whole must be of equal size but not necessarily equal shape.
  • Denominators represent the number of equal size parts that make a whole.
  • The more equal pieces in the whole, the smaller the size of the pieces.
  • The numerator represents the number of equal pieces in the whole that are being counted or considered.

Skills

Students are able to:
  • Use an area model and length model to show a unit fraction as one part of an equally partitioned whole.
  • Explain that given a fraction with a numerator greater than one, the numerator indicates the number of unit fraction pieces represented by the fraction.
    Example: 3/4 is the same as 3 units of 1/4 size, or three 1/4 pieces, 3 copies of 1/4, or 3 iterations of 1/4.
  • Identify and describe the fractional name given a visual fraction model.
  • Identify and demonstrate fractional parts of a whole that are the same size but not the same shape using concrete materials.

Understanding

Students understand that:
  • Given the same size whole, the larger the denominator, indicating the number of equal parts in the whole, the smaller the size of the pieces because there are more pieces in the whole.
  • Fractions are numbers that represent a quantity less than, equal to, or greater than 1.
  • Fractions represent equal partitions of a whole.

Vocabulary

  • Unit fraction
  • Area model
  • Interval
  • Length (Linear) model
  • Partition
  • Numerator
  • Denominator
  • Part
  • Point
  • Whole

MA19.3.14

Interpret a fraction as a number on the number line; locate or represent fractions on a number line diagram.

Unpacked Content

Knowledge

Students know:
  • How to use fraction strips as a model to connect to finding fractional parts on a number line.
  • Fractions are numbers that can be represented on a number line.
  • Fractions can be placed on the number line by marking off equal parts between two whole numbers.
  • Fractions equal to 1 have the same numerator and same denominator.
  • Fractions greater than 1 have a numerator that will be greater than the denominator.

Skills

Students are able to:
  • Represent fractions on a number line.
  • Locate fractions on a number line.
  • Use a number line and partition an interval from 0 to 1 into equal parts as specified by the denominator of a fraction.
  • Represent a non unit fraction on a number line by marking off unit fraction lengths as specified by the numerator from zero.
  • Extend the number line to include fractions greater than one as a continuation of counting unit fractions.

Understanding

Students understand that:
  • A number line is a length model.
  • Fractions are numbers that represent a quantity less than, equal to, or greater than 1 and can be placed on a number line.
  • A number line can be partitioned to represent equal parts of a whole.

Vocabulary

  • Fraction
  • Number line
  • Number line diagram
  • Unit fraction
  • Interval
  • Partition
  • Point
  • Denominator
  • Numerator

MA19.3.14a

Represent a unit fraction $(\frac{1}{b})$ on a number line by defining the interval from 0 to 1 as the whole and partitioning it into b equal parts as specified by the denominator.

MA19.3.14b

Represent a fraction $(\frac{a}{b})$ on a number line by marking off a lengths of size $(\frac{1}{b})$ from zero.

MA19.3.15

Explain equivalence and compare fractions by reasoning about their size using visual fraction models and number lines.

Unpacked Content

Knowledge

Students know:
  • Fractions with different names can be equal.
  • Two fractions are equivalent if they are the same size, cover the same area, or are at the same point on a number line.
  • Unit fraction counting continues beyond 1 and whole numbers can be written as fractions.
  • Use a variety of area models and length models to show that a whole number can be expressed as a fraction and to show that fractions can be equivalent to whole numbers.
  • Comparing two fractions is only reasonable if they refer to the same whole.
  • The meaning of comparison symbols , = .
  • Reason about the size of a fraction to help compare fractions.
  • Use a variety of area and length models to represent two fractions that are the same size but have different names.
  • Use a fraction model to explain how equivalent fractions can be found.
  • Use a variety of area models and length models to demonstrate that any fraction that has the same nonzero numerator and denominator is equivalent to 1.
  • Use models to show that the numerator of a fraction indicates the number of parts, so if the denominators of two fractions are the same, the fraction with the greater numerator is the greater fraction.
  • Use models to show that the denominator of a fraction indicates the size of equal parts a whole is partitioned into, and that the greater the denominator, the smaller the parts.-Determine when two fractions can not be compared because they do not refer to the same size whole.

Skills

Students are able to:
  • Explain equivalence of two fractions using visual models and reasoning about their size.
  • Compare two fractions with same numerators or with same denominators using visual models and reasoning about their size.
  • Express whole numbers as fractions.
  • Identify fractions equivalent to whole numbers.
  • Record comparisons of two fractions using , or = and justify conclusion.
  • Explain that the whole must be the same for the comparing of fractions to be valid.

Understanding

Students understand that:
  • A fraction is a quantity which can be illustrated with a length model or an area model.
  • Two fractions can be the same size but have different fraction names.
  • A fraction can be equivalent to a whole number.
  • Any fraction that has the same nonzero numerator and denominator is equivalent to 1.
  • The numerator of a fraction indicates the number of parts, so if the denominators of two fractions are the same, the fraction with the greater number of parts is the greater fraction.
  • The denominator of a fraction indicates the size of equal parts in a whole, so the greater the denominator, the smaller the size of the parts in a whole.

Vocabulary

  • Equivalence
  • Visual fraction model
  • Number line
  • Numerator
  • Denominator
  • Reasoning
  • Conclusions
  • Comparison
  • Point

MA19.3.15b

Compare two fractions with the same numerator or with the same denominator by reasoning about their size (recognizing that fractions must refer to the same whole for the comparison to be valid). Record comparisons using < , >, or = and justify conclusions.

MA19.3.16

For a given or collected set of data, create a scaled (one-to-many) picture graph and scaled bar graph to represent a data set with several categories.

Unpacked Content

Knowledge

Students know:
  • Strategies for collecting, organizing, and recording data in picture graphs and bar graphs.
  • Describe and interpret data on picture and bar graphs.
  • Strategies for solving addition and subtraction one-And two-step problems.

Skills

Students are able to:
  • Collect and categorize data to display graphically.
  • Draw a scaled picture graph (with scales other than 1) to represent a data set with several categories.
  • Draw a scaled bar graph (with scales other than 1) to represent a data set with several categories.
  • Determine simple probability from a context that includes a picture.
    Example: A bar graph displays data to represent students' favorite colors with data showing 4 students choose red, 11 students choose blue, 2 students choose green, and 4 students choose purple. If Jamal is a student in the class, what do you think his favorite color might be? Why?
  • Solve one-And two-step "how many more" and "how many less" problems using information presented in scaled graphs.

Understanding

Students understand that:
  • Questions concerning mathematical contexts can be answered by collecting and organizing data scaled pictographs and bar graphs.
  • Understand that logical reasoning and connections between representations provide justifications for solutions.

Vocabulary

  • Data set
  • Scale
  • Picture graph
  • Scaled bar graph
  • Category
  • Probability

MA19.3.16b

Solve one- and two-step how many more“ and “how many less” problems using information presented in scaled graphs.“

MA19.3.17

Measure lengths using rulers marked with halves and fourths of an inch to generate data and create a line plot marked off in appropriate units to display the data.

Unpacked Content

Knowledge

Students know:
  • Nearest half and nearest quarter inch on a ruler.
  • A ruler is a type of number line and shows fraction of 1/2 and 1/4.

Skills

Students are able to:
  • Measure objects to the nearest half and fourth of an inch.
  • Create a line plot to display the data of the objects measured.

Understanding

Students understand that:
  • A line plot is a graph that displays a distribution of data values, including whole numbers, halves and quarters, such that each data value is marked above a horizontal line with an X or dot.
  • A ruler is a type of number line partitioned equally and shows halves and fourths.

Vocabulary

  • Halves
  • Fourths
  • Data
  • Line plot
  • Unit
  • Quarter inch
  • Horizontal
  • Partition

MA19.3.18

Tell and write time to the nearest minute; measure time intervals in minutes (within 90 minutes.)

Unpacked Content

Knowledge

Students know:
  • Conventions for time notation.
  • Time sequence patterns.
  • Strategies to determine elapsed time.

Skills

Students are able to:
  • Accurately read and write time to the nearest minute from analog and digital clocks.
  • Measure time intervals in minutes.
  • Illustrate elapsed time using a number line.
  • Solve problems involving elapsed time in minutes (with 90 minutes) or hours.

Understanding

Students understand that:
  • An analog clock is a whole partitioned into 60 parts and each part is one minute.
  • A number line can be partitioned to show time intervals in minutes.
  • A number line can be used to solve word problems that involve time intervals.

Vocabulary

  • Minute
  • Time interval
  • Number line diagram
  • Analog
  • Digital
  • Elapsed time
  • Half-hour
  • Quarter-hour

MA19.3.18a

Solve real-world problems involving addition and subtraction of time intervals in minutes by representing the problem on a number line diagram.

MA19.3.19

Estimate and measure liquid volumes and masses of objects using liters (l), grams (g), and kilograms (kg).

Unpacked Content

Knowledge

Students know:
  • Personal benchmarks for metric standard units of measure, mass (gram & kilogram) and liquid volume (liter), and the use of related tools (such as balance, spring scales, graduated cylinders, beakers, measuring cups) for measurement to those units.
  • Characteristics of addition, subtraction, multiplication, and division contexts that involve measurements.
  • How to represent quantities and operations physically, pictorially, or symbolically.
  • Strategies to solve one-step word problems that involve measurement.

Skills

Students are able to:
  • Measure liquid volume and mass in metric standard units.
  • Choose appropriate measurement tools and units of measure.
  • Represent quantities and operations physically, pictorially, or symbolically,
  • Use a variety of strategies to solve one-step word problems that involve measurement.

Understanding

Students understand that:
  • Capacity indicates the measure of the volume (dry or liquid) in a container.
  • Mass indicates the amount of matter in an object and can be represented with different sized units.

Vocabulary

  • Liquid volume
  • Mass
  • Liter
  • Gram
  • Kilogram
  • Metric unit
  • Capacity
  • Matter

MA19.3.19a

Use the four operations to solve one-step word problems involving masses or volumes given in the same metric units.

MA19.3.20

Find the area of a rectangle with whole number side lengths by tiling without gaps or overlays and counting unit squares.

Unpacked Content

Knowledge

Students know:
  • area is a measurable attribute of two-dimensional figures.

Skills

Students are able to:
  • Find the area of a rectangle by tiling it without gaps or overlaps.
  • Measure the area of a rectangle by counting the number of unit squares needed to cover the shape.

Understanding

Students understand that:
  • Area is the number of unit squares needed to cover a surface.
  • Multiple unit squares can be combined to measure the area of rectangles so long as the unit squares completely cover the figure without overlapping each other or extending beyond the edge of the figure.

Vocabulary

  • Area
  • Rectangle
  • Tiling
  • Gap
  • Overlay
  • Unit square

MA19.3.21

Count unit squares (square cm, square m, square in, square ft, and improvised or non-standard units) to determine area.

Unpacked Content

Knowledge

Students know:
  • area is a measurable attribute of two-dimensional figures.

Skills

Students are able to:
  • Determine area of a rectangle by counting unit squares.

Understanding

Students understand that:
  • A unit square is a square with a side length of 1 unit, and that such a square represents a unit of measurement.
  • The area of a plane figure is measured by counting the number of same-size squares (unit squares) that exactly cover the interior space of the figure.

Vocabulary

  • Unit square
  • Length
  • Plane figure
  • Square cm
  • Square m
  • Square in
  • Square ft
  • Improvised
  • Non-standard unit

MA19.3.22

Relate area to the operations of multiplication using real-world problems, concrete materials, mathematical reasoning, and the distributive property.

Unpacked Content

Knowledge

Students know:
  • Area is a measurable attribute of two-dimensional figures.
  • The area measurement of rectangular regions has a multiplicative relationship of the number of square units in a row and the number of rows.

Skills

Students are able to:
  • Decompose rectilinear figures as non-overlapping rectangles using concrete materials.
  • Find the area of two rectangles, and create a rectilinear figure by joining the two rectangles (without overlapping), and determine the area of the created rectilinear figure as the sum of the two rectangles.

Understanding

Students understand that:
  • rectilinear shapes can be decomposed into non overlapping rectangles, and the sum of the areas of the nonverlapping rectangles is equivalent to the area of the original rectilinear shape.

Vocabulary

  • Compose
  • Decompose
  • Area
  • Additive
  • Rectilinear figure
  • Equivalent
  • Non-overlapping
  • Overlapping

MA19.3.23

Decompose rectilinear figures into smaller rectangles to find the area, using concrete materials.

Unpacked Content

Knowledge

Students know:
  • That a straight angle is 180 degrees
  • That a triangle has three interior angles whose sum is 180 degrees.
  • The definition of transversal.
  • How to write and solve two-step equations.

Skills

Students are able to:
  • Make conjectures about the relationships and measurements of the angles created when two parallel lines are cut by a transversal.
  • Informally prove that the sum of any triangle's interior angles will have the same measure as a straight angle.

Understanding

Students understand that:
  • Missing angle measurements can be found when given just one angle measurement along a transversal cutting through parallel lines.
  • Every exterior angle is supplementary to its adjacent interior angle.
  • Parallel lines cut by a transversal will yield specific angle relationships that are connected to the concepts of rigid transformations (i.e. vertical angles are reflections over a point. corresponding angles can be viewed as translations).
  • The sum of the interior angles of a triangle is 180 degrees.

Vocabulary

  • Transversal
  • Corresponding Angles
  • Vertical Angles
  • Alternate Interior Angles
  • Alternate Interior Angles
  • Supplementary
  • Adjacent

MA19.3.24

Construct rectangles with the same perimeter and different areas or the same area and different perimeters.

Unpacked Content

Knowledge

Students know:
  • Perimeter is a measurable attribute of rectangles.
  • Area is a measurable attribute of rectangles.

Skills

Students are able to:
  • Construct rectangles with a given perimeter.
  • Construct rectangles with a given area.
  • Construct rectangles with the same perimeters but differing areas.
  • Construct rectangles with the same areas but differing perimeters.

Understanding

Students understand that:
  • Perimeter and area are measurable attributes of rectangles.
  • Perimeter is the distance around a figure found by adding side lengths.
  • The area of a plane figure is measured by the number of square units that cover the interior space of the rectangle.

Vocabulary

  • Perimeter
  • Area
  • Side length
  • Side measure

MA19.3.25

Solve real-world problems involving perimeters of polygons, including finding the perimeter given the side lengths and finding an unknown side length of rectangles.

Unpacked Content

Knowledge

Students know:
  • Measurable attributes of objects, specifically perimeter.
  • Strategies for modeling measurement problems involving perimeter.
  • Strategies for representing and computing perimeter.

Skills

The Students are able to:
  • Solve real-world and mathematical problems involving perimeters of polygons.
  • Find the perimeter of a figure given the side lengths.
  • Find an unknown side length of a polygon given the perimeter and one missing side length.

Understanding

Students understand that:
  • Perimeter is measured in length units and is the distance around a two-dimensional figure.
  • If all the sides of a polygon are equal, then the perimeter can be determined by multiplying one side length by the total number of sides.

Vocabulary

  • Attribute
  • Dimension
  • Perimeter
  • Polygon
  • Two-dimensional
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