What does a student learn in StateOklahoma,GradeGrade 4,SubjectMathematics?

Reading, writing, and comparing numbers up to one million. Students use place value to show why one number is greater than, less than, or equal to another.

Students read, write, and show numbers up to one million using digits, written words, and number lines.

Students read and write large numbers, up to one million, three ways: in digits (304,500), in words, and broken apart by place value (300,000 + 4,000 + 500). Each position in a number, from ones to millions, carries a specific value.

Students multiply or divide a number by 10, 1,000, or more in their head, no pencil needed. They use what they know about place value to shift digits left or right instead of working through the problem on paper.

Students read two large numbers and decide which is bigger or smaller by looking at each digit's place, then write the comparison using words like "greater than" or symbols like > and <.

Students use multiplication and division to solve everyday problems, like splitting a bill equally or figuring out how many chairs fill a room. The math is real, not just practice on a worksheet.

Students practice multiplication and division facts up to 12 times 12 until the answers come quickly, without counting on fingers or pausing to think it through.

Students multiply a 3-digit number by a single digit, and two 2-digit numbers together. They practice more than one method for finding the answer, including the standard step-by-step algorithm.

Students practice rounding numbers before multiplying to check whether an answer makes sense. For example, they might round 47 x 38 to 50 x 40 to quickly confirm their actual answer is in the right ballpark.

Students solve word problems that take more than one step, mixing addition, subtraction, and multiplication of large numbers. They then check whether their answer makes sense given what the problem was actually asking.

Students divide a three-digit number by a single-digit number, such as 144 divided by 6, using whatever method makes sense to them. Sometimes there is a remainder left over.

Students read, write, and compare fractions and decimals using everyday tools like number lines and place value charts. They learn how tenths and hundredths relate to each other and to whole numbers.

Equivalent fractions name the same amount in different ways. Students use pictures, number lines, and fraction strips to show why one-half and two-fourths land in the same place.

Students place fractions on a number line by using familiar fractions like 1/4, 1/2, and 3/4 as landmarks. From those anchors, they figure out where less familiar fractions with smaller slices, like fifths or twelfths, belong.

Students look at fractions on a number line or other model and decide which is larger or smaller, using words like "greater than" or symbols like < and >. Fractions can be less than one, equal to one, or greater than one.

Students break one fraction into smaller pieces that add back up to the same amount, like splitting 3/4 into 1/4 + 1/4 + 1/4 or into 2/4 + 1/4. They show this with drawings and number sentences.

Students add and subtract fractions that share the same bottom number, using drawings or fraction bars to show the work. For example, they find what 3/8 plus 4/8 equals by shading pieces of the same shape.

Students show fractions like 3/10 or 47/100 using grids, number lines, or drawings, then connect those pictures to the decimal form (0.3 or 0.47).

Decimals show parts of a whole, and students read and write them three ways: as a number (0.75), in words ("seventy-five hundredths"), and broken into place values (0.7 + 0.05). Money is a common example, so $0.75 counts.

Students line up decimals and whole numbers from least to greatest (or greatest to least) by looking at place value. They use tools like number lines and grids to show why one number is bigger or smaller than another.

Students sort and compare common fractions and their decimal equivalents, like 1/2 and 0.50, using number lines, pictures, and symbols to show which is smaller or larger.

Students count a mix of bills and coins to figure out totals, make change, and solve everyday money problems.

Students figure out the smallest number of coins needed to make any amount up to a dollar. For example, 75 cents is three quarters, not a pile of pennies.

Students figure out how much change someone should get back after paying for something. They practice this with dollars and coins, for purchases up to twenty dollars.

Students look at a repeating pattern, like numbers on a chart or shapes in a row, and figure out the rule behind it. They use that rule to predict what comes next or solve a problem.

Students fill in a two-column chart where each number that goes in produces a matching number that comes out, following a rule. They use the chart to continue the pattern or solve a problem.

Students look at a table of number pairs and figure out the one math operation (adding, subtracting, multiplying, or dividing) that turns every input number into its matching output number.

Students build a sequence of shapes that grows by the same rule each time, then name that rule as one operation, like "add 3 squares each step."

Students write multiplication or division equations that include an unknown, matching the equation to a situation described in words or a picture.

Students figure out the missing number in a multiplication or division equation, like finding what goes in the box to make 6 x ? = 48 true. They use what they know about how multiplication and division work together to check their answer.

Students find the missing number in an equation like 6 x ? = 42 or 48 / ? = 8. They also match equations to diagrams and drawings that show the same math.

Students find the missing number that makes a math sentence true or false, like figuring out what goes in the blank to balance both sides of an equation or to make one side bigger than the other.

Students sort and build shapes like triangles, rectangles, and cubes by counting sides, corners, and faces. They also spot those shapes in everyday objects around them.

Students spot and name the basic building blocks of geometry: points, lines, rays, angles, and whether two lines run parallel or cross at a right angle. They find these in diagrams, shapes, and everyday objects.

Students sort and build four-sided shapes, squares, rectangles, trapezoids, and rhombuses, by looking at their sides and angles. They also spot those shapes in pictures and real objects.

Students look at two 3-D shapes, such as a cube and a pyramid, name each one, and then explain what they share and how they differ using features like faces, edges, and corners.

Students use rulers, scales, and other measuring tools to find lengths, weights, and other attributes of real objects and shapes. The focus is on choosing the right tool and reading it correctly.

Students use a protractor to measure angles in shapes and real objects, reading the degree value where the lines meet the tool's scale.

Students figure out the area of odd-shaped figures by breaking them into rectangles, finding each rectangle's area, then adding the parts together.

Students count how many small cubes stack and fit inside a box-shaped object to find its volume. Packing cubes into a rectangular container without gaps shows why volume is measured in cubic units like cm³.

Students pick the right measuring tool (a ruler, a tape measure) and use it to find how long something is, reading the result to the nearest centimeter or quarter inch.

Students practice converting between inches, feet, and yards to measure and compare real objects. They learn, for example, that 12 inches make a foot and 3 feet make a yard.

Students measure real objects using millimeters, centimeters, and meters, then convert between the three units to compare lengths. Think of measuring a paperclip in millimeters, a pencil in centimeters, and a hallway in meters.

Students decide whether to measure something in cups or liters, ounces or grams, Fahrenheit or Celsius, and explain why that unit makes sense for the situation.

Students figure out how much time has passed between two moments, like the start and end of a school day. They also convert between hours, minutes, and seconds.

Students figure out how much time has passed between a start time and an end time, like calculating how long a movie lasted or how many minutes are left until school gets out.

Students practice converting between units of time, such as turning 90 seconds into minutes or 2 days into hours. They use clocks, number lines, and other tools to make those conversions.

Students collect and organize real data, such as survey results or measurements, then read graphs and tables to answer questions about what the numbers show.

Students collect data and display it on a frequency table or line plot, using whole numbers and fractions on the scale. Labels and a title explain what the data shows.

Students collect a set of numbers or facts and arrange them into a table, bar graph, timeline, or Venn diagram. The numbers can include simple fractions and decimals like 0.25 or one-half.

Students read a frequency table or line plot, then solve one or two math problems using the data shown. The numbers in the chart may include decimals or fractions.