
MathScore EduFighter is one of the best math games on the Internet today. You can start playing for free! Florida Math Standards  3rd GradeMathScore aligns to the Florida Math Standards for 3rd Grade. The standards appear below along with the MathScore topics that match. If you click on a topic name, you will see sample problems at varying degrees of difficulty that MathScore generated. When students use our program, the difficulty of the problems will automatically adapt based on individual performance, resulting in not only true differentiated instruction, but a challenging gamelike experience.
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Number Sense, Concepts, and OperationsBenchmark MA.A.1.2.1: The student names whole numbers combining 3digit numeration (hundreds, tens, ones) and the use of number periods, such as ones, thousands, and millions and associates verbal names, written word names, and standard numerals with whole numbers, commonly used fractions, decimals, and percents. 1. Reads, writes, and identifies whole numbers through hundred thousands or more. (Place Value ) 2. Reads, writes, and identifies proper fractions with denominators including 2, 3, 4, 5, 6, 8, 10, and 100. (Fraction Pictures ) 3. Reads, writes, and identifies decimal notation in the context of money. (Counting Money ) Benchmark MA.A.1.2.2: The student understands the relative size of whole numbers, commonly used fractions, decimals, and percents. 1. Uses language and symbols (>, <, =) to compare the relative size of numbers in the same form. (Number Comparison , Order Numbers , Order Large Numbers ) 2. Compares and orders whole numbers through hundred thousands or more, using concrete materials, number lines, drawings, and numerals. (Number Comparison , Order Numbers ) 3. Compares and orders commonly used fractions, including halves, thirds, fourths, fifths, sixths and eighths, using concrete materials. (Requires outside materials ) Benchmark MA.A.1.2.3: The student understands concrete and symbolic representations of whole numbers, fractions, decimals, and percents in realworld situations. 1. Translates problem situations into diagrams and models using whole numbers, fractions, and decimal notation in the context of money. Benchmark MA.A.1.2.4: The student understands that numbers can be represented in a variety of equivalent forms using whole numbers, decimals, fractions, and percents. 1. Uses concrete materials to model equivalent forms of whole numbers and common fractions. (Requires outside materials ) 2. Identifies equivalent forms of numbers. (Basic Fraction Simplification , Fractions to Decimals ) 3. Knows that two numbers in different forms are equivalent or nonequivalent, using whole numbers, fractions, and decimals in the context of money. (Basic Fraction Simplification , Fractions to Decimals ) Benchmark MA.A.2.2.1: The student uses placevalue concepts of grouping based upon powers of ten (thousandths, hundredths, tenths, ones, tens, hundreds, thousands) within the decimal number system. 1. Knows the value of a given digit in whole numbers to hundred thousands, including writing and interpreting expanded forms of numbers. (Place Value ) 2. Knows that the value of each place is 10 times that of the place to its right (for example, 1,000 = 10 x 100). Benchmark MA.A.2.2.2: The student recognizes and compares the decimal number system to the structure of other number systems such as the Roman numeral system or bases other than ten. 1. Compares the decimal (base 10) number system to the Roman numeral system using the Roman numerals I, V, X, L, and C. Benchmark MA.A.3.2.1: The student understands and explains the effects of addition, subtraction, and multiplication on whole numbers, decimals, and fractions, including mixed numbers, and the effects of division on whole numbers, including the inverse relationship of multiplication and division. 1. Explains and demonstrates the addition and subtraction of whole numbers (up to three digits or more) using concrete materials, drawings, symbols, and algorithms. (Long Addition to 1000 , Long Addition , Long Subtraction , Long Subtraction to 1000 ) 2. Explains the inverse relationship of addition and subtraction and demonstrates that relationship by writing related fact families. (Inverse Equations 1 ) 3. Explains and demonstrates the meaning of multiplication (for the repeated addition, array, and area models) using manipulatives, drawings, number sentences, and story problems. (Understanding Multiplication ) 4. Explains and demonstrates the meaning of division and of remainders (for the repeated subtraction and partitive models) using manipulatives, drawings, number sentences, and story problems. (Understanding Division ) 5. Solves multiplication basic facts using various strategies including the following: a. modeling with concrete objects or drawings (Understanding Multiplication ) b. skip counting, for example, to find 4 x 5, count 5, 10, 15, 20 (Beginner Multiplication , Understanding Multiplication ) c. using doubles and near doubles, such as 3 x 8 = (2 x 8) + 8 d. applying the commutative property of multiplication, such as 7 x 3 = 3 x 7 (Commutative Property 2 ) e. applying the distributive property of multiplication, such as 8 x 7 = (8 x 5) + (8 x 2) (Basic Distributive Property ) f. noting and applying patterns in the "facts tables," such as the regularity in the "nines" g. using the zero and identity properties of multiplication 6. Explains the inverse relationship of multiplication and division and writes related fact families. (Inverse Equations 2 ) 7. Predicts the relative size of solutions in addition, subtraction, multiplication, and division of whole numbers (for example, dividing a whole number by a smaller whole number results in another number that is smaller than the original number). Benchmark MA.A.3.2.2: The student selects the appropriate operation to solve specific problems involving addition, subtraction, and multiplication of whole numbers, decimals, and fractions, and division of whole numbers. 1. Writes number sentences for given situations involving the addition, subtraction, multiplication, and division of whole numbers. (Understanding Multiplication , Understanding Division ) 2. Uses problemsolving strategies to determine the operation needed to solve onestep problems involving addition, subtraction, multiplication, and division of whole numbers. (Basic Word Problems , Arithmetic Word Problems , Basic Word Problems 2 ) Benchmark MA.A.3.2.3: The student adds, subtracts, and multiplies whole numbers, decimals, and fractions, including mixed numbers, and divides whole numbers to solve realworld problems, using appropriate methods of computing, such as mental mathematics, paper and pencil, and calculator. 1. Solves realworld problems involving addition, subtraction, multiplication, and division of whole numbers using an appropriate method (for example, mental math, paper and pencil, concrete materials, calculator). (Basic Word Problems , Arithmetic Word Problems , Basic Word Problems 2 ) 2. Explains the reason for choosing a particular computing method for a particular problem. 3. Solves realworld multiplication problems with whole numbers (two digits by one digit) using concrete materials, drawings, and paper and pencil. 4. Solves realworld division problems having divisors of one digit, dividends not exceeding two digits, with or without remainders. (Arithmetic Word Problems , Basic Word Problems 2 , Word Problems With Remainders ) Benchmark MA.A.4.2.1: The student uses and justifies different estimation strategies in a real world problem situation and determines the reasonableness of results of calculations in a given problem situation. 1. Uses estimation strategies to determine a reasonable estimate of a quantity. (Rounding Numbers , Estimated Addition , Estimated Subtraction , Money Addition , Money Subtraction ) 2. Estimates quantities of objects to 250 or more (for example, using a benchmark or reference set of fewer objects). 3. Chooses estimation strategies (for example, frontend, rounding) in realworld problem situations and explains the choice. Benchmark MA.A.5.2.1: The student understands and applies basic number theory concepts, including primes, composites, factors, and multiples. 1. Knows multiples of whole numbers (with products to 60 or more). 2. Uses a model to determine factors of whole numbers through 100 (for example, array). (Factoring ) 3. Uses tables and charts to determine multiples of whole numbers 110 (for example, hundred chart, calendar). MeasurementBenchmark MA.B.1.2.1: The student uses concrete and graphic models to develop procedures for solving problems related to measurement including length, weight, time, temperature, perimeter, area, volume, and angle. 1. Knows measurement concepts and can use oral and written language to communicate them.. 2. Uses a wide variety of concrete objects to investigate measurement of length, weight, capacity, area, perimeter, and volume (for example, cubes, grid paper, string, squares). (Requires outside materials ) 3. Knows about measurement of time including using A.M. and P.M., clocks and calendars. 4. Knows temperature scales and uses thermometers. 5. Knows right angles (90°). Benchmark MA.B.1.2.2: The student solves realworld problems involving length, weight, perimeter, area, capacity, volume, time, temperature, and angles. 1. Solves realworld problems involving measurement using concrete and pictorial models for the following: a. length (for example, halfinch, centimeter) b. weight (for example, pound, kilogram) c. time (fifteen, five, and oneminute intervals) (Telling Time ) d. capacity (for example, cup, liter) e. temperature (Fahrenheit and Celsius) f. angles (right) 2. Solves realworld problems involving perimeter, area, and volume using concrete materials or graphic models. 3. Uses schedules, calendars, and elapsed time in hour intervals to solve realworld problems. Benchmark MA.B.2.2.1: The student uses direct (measured) and indirect (not measured) measures to calculate and compare measurable characteristics. 1. Calculates and compares measurable characteristics using manipulatives (for example, creates a meter using centimeter cubes). (Requires outside materials ) 2. Devises nonstandard, indirect ways to compare lengths that cannot be physically compared (sidebyside) (for example, uses string to compare the lengths of crooked paths). 3. Uses customary and metric units to compare length, weight, and capacity. Benchmark MA.B.2.2.2: The student selects and uses appropriate standard and nonstandard units of measurement, according to type and size. 1. Knows an appropriate unit of measure to determine the dimension(s) of a given object (for example, standard  student chooses centimeters instead of meters to measure a pencil; nonstandard  student chooses a paper clip instead of his or her hand to measure a pencil). 2. Knows an appropriate unit of measure (standard or nonstandard) to measure weight and capacity. Benchmark MA.B.3.2.1: The student solves realworld problems involving estimates of measurements, including length, time, weight, temperature, money, perimeter, area, and volume. 1. Knows how to determine whether an accurate or estimated measurement is needed for a solution. (Estimated Multiply Divide Word Problems ) 2. Using realworld settings, objects, graph paper, or charts, solves problems involving estimated measurements including the following: a. length to nearest inch, centimeter b. weight to nearest pound, kilogram c. time to nearest halfhour interval d. temperature to nearest fivedegree interval e. money to nearest $1 or $10 (combination of coin and currency) 3. Knows how to estimate the area and perimeter of square and rectangular shapes using graph paper, geoboard or other manipulatives. 4. Knows how to estimate the volume of a rectangular prism using manipulatives. (Requires outside materials ) Benchmark MA.B.4.2.1: The student determines which units of measurement, such as seconds, square inches, dollars per tankful, to use with answers to realworld problems. 1. Selects an appropriate measurement unit for labeling the solution to realworld problems. Benchmark MA.B.4.2.2: The student selects and uses appropriate instruments and technology, including scales, rulers, thermometers, measuring cups, protractors, and gauges, to measure in realworld situations. 1. Selects and uses the appropriate tool for situational measures (for example, measuring sticks, scales and balances, thermometers, measuring cups). Geometry and Spatial SenseBenchmark MA.C.1.2.1: The student given a verbal description, draws and/or models two and threedimensional shapes and uses appropriate geometric vocabulary to write a description of a figure or a picture composed of geometric figures. 1. Uses appropriate geometric vocabulary to describe two and threedimensional figures (for example, parallel and perpendicular lines, quadrilateral, right angle). (Parallel and Perpendicular Lines ) 2. Draws and classifies twodimensional figures having up to six or more sides. (Polygon Names ) 3. Uses appropriate geometric vocabulary to describe properties of twodimensional figures. Benchmark MA.C.2.2.1: The student understands the concepts of spatial relationships, symmetry, reflections, congruency, and similarity. 1. Uses manipulatives to solve problems requiring spatial visualization. 2. Knows symmetry, congruency, and reflections in geometric figures using concrete materials (for example, pattern blocks, geoboards, mirrors). (Requires outside materials ) 3. Knows congruent and similar figures. (Congruent And Similar Triangles ) Benchmark MA.C.2.2.2: The student predicts, illustrates, and verifies which figures could result from a flip, slide, or turn of a given figure. 1. Explores flips, slides, and 180° turns (either clockwise or counterclockwise) using concrete and graphic materials (for example, pattern blocks, geoboards, dot paper). 2. Knows the effect of a flip, slide, and 180° turn on a geometric figure. 3. Explores tessellations. Benchmark MA.C.3.2.1: The student represents and applies a variety of strategies and geometric properties and formulas for two and threedimensional shapes to solve realworld and mathematical problems. 1. Compares the concepts of area and perimeter through the use of concrete and graphic materials (for example, geoboards, color tiles, grid paper). 2. Applies the concepts of area and perimeter of rectangles to solve realworld and mathematical problems through the use of concrete materials (for example, framing a photograph). Benchmark MA.C.3.2.2: The student identifies and plots positive ordered pairs (whole numbers) in a rectangular coordinate system (graph). 1. Knows how to identify, locate, and plot ordered pairs of whole numbers on a graph. (Ordered Pairs ) Algebraic ThinkingBenchmark MA.D.1.2.1: The student describes a wide variety of patterns and relationships through models, such as manipulatives, tables, graphs, rules using algebraic symbols. 1. Identifies missing parts in patterns. (Patterns: Numbers , Patterns: Shapes ) 2. Describes, extends, and creates numerical and geometric patterns through models (for example, concrete objects, drawings, simple number sequences). (Patterns: Numbers , Patterns: Shapes ) 3. Poses and solves problems by identifying a predictable visual or numerical pattern (for example: Continue this pattern: + ,  , = , + , + ,  ,  ,___ , ___, ...). (Patterns: Numbers , Patterns: Shapes ) Benchmark MA.D.1.2.2: The student generalizes a pattern, relation, or function to explain how a change in one quantity results in a change in another. 1. Knows mathematical relationships in patterns (for example, the second number is two more than the first). 2. Analyzes number patterns and states the rule for relationships (for example, 2, 4, 6, 8, ... the rule: +2). (Function Tables , Function Tables 2 ) 3. Discusses and explains the choice of the rule that applies to the pattern. 4. Identifies and extends a pattern according to the given rule. (Function Tables , Function Tables 2 ) 5. Applies and explains the appropriate rule to complete a table or chart (for example, in the following table, the rule is "multiply by 6"): 1 2 3 4 6 12 ? 24 (Function Tables , Function Tables 2 ) Benchmark MA.D.2.2.1: The student represents a given simple problem situation using diagrams, models, and symbolic expressions translated from verbal phrases, or verbal phrases translated from symbolic expressions, etc. 1. Uses concrete materials to model and solve a number sentence with a missing addend for simple word problems (for example, 13 + r = 15). (Basic Word Problems ) 2. Creates a simple word problem for a given number sentence, diagram, or model. 3. Knows that an equation is a number sentence stating that two quantities are equal (for example, identifies and provides examples and nonexamples of equations). Benchmark MA.D.2.2.2: The student uses informal methods, such as physical models and graphs to solve realworld problems involving equations and inequalities. 1. Uses physical models and graphs (for example, cubes, number lines) to solve realworld equations and inequalities. 2. Uses information from physical models and graphs to solve problems. Data Analysis and ProbabilityBenchmark MA.E.1.2.1: The student solves problems by generating, collecting, organizing, displaying, and analyzing data using histograms, bar graphs, circle graphs, line graphs, pictographs, and charts. 1. Identifies different parts of a graph (for example, titles, labels, key). (Bar Graphs ) 2. Interprets and compares information from picto and bar graphs including graphs from contentarea materials and periodicals. (Tally and Pictographs , Bar Graphs ) 3. Generates questions, collects responses, and displays data in a table, pictograph or bar graph. 4. Interprets and explains orally and in writing displays of data. Benchmark MA.E.1.2.2: The student determines range, mean, median, and mode from sets of data. 1. Uses concrete materials to determine the mean in a set. (Requires outside materials ) 2. Identifies the median and mode from a set of numerical data. (Mean, Median, Mode ) 3. Identifies the range in a set of numerical data. (Mean, Median, Mode ) 4. Uses concrete materials, pictures, or graphs to display data and identify range, median, and mode. Benchmark MA.E.1.2.3: The student analyzes realworld data to recognize patterns and relationships of the measures of central tendency using tables, charts, histograms, bar graphs, line graphs, pictographs, and circle graphs generated by appropriate technology, including calculators and computers. 1. Uses a calculator to compare data. 2. In class projects, constructs and discusses patterns in computergenerated graphs using real world problems (for example, identify most popular pizza topping). Benchmark MA.E.2.2.1: The student uses models, such as tree diagrams, to display possible outcomes and to predict events. 1. Determines the number of possible combinations of given items and displays them in an organized way (for example, lists all possible combinations of three shirts and two pairs of shorts). 2. Represents all possible outcomes for a particular probability situation or event using models such as charts or lists. 3. Calculates the probability of a particular event occurring from a set of all possible outcomes. (Probability ) Benchmark MA.E.2.2.2: The student predicts the likelihood of simple events occurring. 1. Identifies and records the possible outcomes of simple experiments using concrete materials (for example, spinners, marbles in a bag, coin toss). 2. Determines which outcomes are most likely to occur in certain situations (for example, spinning red is most likely to occur when a spinner is divided equally among red, blue, green, and red). Benchmark MA.E.3.2.1: The student designs experiments to answer class or personal questions, collects information, and interprets the results using statistics (range, mean, median, and mode) and pictographs, charts, bar graphs, circle graphs, and line graphs. 1. Designs appropriate questions for a survey. 2. Creates a pictograph or bar graph to present data from a given survey. 3. Explains the results from the data of a given survey. Benchmark MA.E.3.2.2: The student uses statistical data about life situations to make predictions and justifies reasoning. 1. Uses statistical data to recognize trends. 2. Applies statistical data to make generalizations. 3. Explains generalizations. Learn more about our online math practice software. 




