What does a student learn in StateAlabama,GradeGrade 2,SubjectMathematics?

Students use addition and subtraction to solve word problems, working with numbers up to 100. They figure out how many are left, how many more are needed, or how many there are in all.

Students read a short story problem and figure out the missing number by adding or subtracting. They show their thinking with a drawing or a simple equation, and the numbers stay under 100.

Students practice adding and subtracting numbers up to 20 until the answers come quickly from memory. This builds the foundation for bigger math problems they'll tackle in later grades.

Students add and subtract any two numbers up to 20 in their heads, without counting on fingers. They use shortcuts like building to 10 or flipping an addition fact into a subtraction fact to get there faster.

Students know all the basic addition facts from memory, like 6 + 7 or 8 + 9, without stopping to count or calculate. Fast recall of these facts is the foundation for all the math that comes next.

Students sort objects into equal-sized groups, laying the groundwork for multiplication. Counting six apples split into two groups of three is the kind of work they practice.

Students sort up to 20 objects into pairs to figure out if the total is even or odd. If every object has a partner, the number is even. If one is left over, it's odd.

Students take an even number and write it as two equal parts added together. For example, 12 becomes 6 + 6. This builds the groundwork for understanding multiplication later.

Students count objects arranged in rows and columns, like a grid of dots or tiles, by adding the same number over and over. Arrays go up to 5 rows and 5 columns.

Students count objects arranged in rows and columns, then write an addition sentence that uses the same number over and over to find the total. Arrays can have up to 5 rows and 5 columns.

Students spot repeating patterns and figure out what comes next. This builds the number sense they need for early multiplication and skip counting.

Students copy a pattern, keep it going, make their own version, and explain what repeats or changes. The pattern might use shapes, colors, numbers, or objects.

Students learn what each digit in a number actually means. The 3 in 35 means three tens, not three ones.

Reading a three-digit number means knowing what each digit is doing. The first digit counts hundreds, the middle counts tens, and the last counts ones, so 347 means 3 hundreds, 4 tens, and 7 ones.

Students learn that 100 is ten groups of ten stacked together, and that 200, 300, and so on just mean that many hundreds. A number like 600 means six hundreds, with no leftover tens or ones.

Students count forward and backward up to 1,000, skip-counting by fives, tens, or hundreds the way you might count coins or dollar bills.

Students read and write numbers up to 1,000 three ways: as digits (347), as words (three hundred forty-seven), and broken apart by place value (300 + 40 + 7).

Students look at two three-digit numbers, decide which is bigger or if they match, and write the result using >, =, or <. They also say it out loud: "452 is greater than 348."

Students use what they know about hundreds, tens, and ones to add and subtract numbers up to 1,000. That means breaking numbers apart, regrouping when needed, and checking that the math makes sense.

Students add and subtract numbers up to 100 quickly and accurately. They use what they know about tens and ones, not just memorized steps, to find the answer.

Students practice adding up to four two-digit numbers at once using whatever strategy makes sense, such as grouping numbers that are easy to combine or breaking numbers apart by tens and ones.

Students add and subtract numbers up to 1000 by using blocks, drawings, or place value strategies, then connect what they did to written math work on paper.

When adding or subtracting three-digit numbers, students line up hundreds with hundreds, tens with tens, and ones with ones. Sometimes a column needs regrouping, like trading 10 ones for 1 ten.

Students add or subtract 10 or 100 from any three-digit number in their head, without pencil or paper. Knowing that only the tens or hundreds digit changes makes this faster than counting up or back one by one.

Students solve addition and subtraction problems, then explain in words why their method works. They point to ideas like grouping tens and ones or knowing that numbers can be added in any order.

Students gather information, sort it into a simple chart or picture graph, and answer questions about what the data shows.

Students pick up everyday objects and measure each one to the nearest whole inch or centimeter. They record the lengths so the class can compare and talk about what they found.

Students measure a group of objects and plot each length on a number line marked in whole numbers. The finished chart shows at a glance which lengths came up most and how the measurements spread out.

Students sort information into up to four groups, then draw a picture graph or bar graph to show what they found. Reading the finished graph tells you which group had the most, the least, or the same amount.

Students read a bar graph and use it to answer questions, like how many total items two groups have, how many are left when one group is removed, or which group has more and by how much.

Students read Venn diagrams, picture graphs, and yes-or-no charts to spot patterns in the data, then make a reasonable guess about what might happen next.

Students measure real objects using rulers, yardsticks, and tape measures, then practice making close guesses about length before they pick up a tool.

Students pick the right measuring tool and use it to find how long something is, reading the number from a ruler, yardstick, or tape measure. The focus is on choosing the correct tool, not just grabbing whatever is nearby.

Students measure the same object twice using two different tools, like inches and centimeters, then explain why the numbers came out different. Bigger units mean fewer of them fit; smaller units mean more.

Students look at an object and make a reasonable guess about how long it is before measuring. They practice thinking in inches, feet, centimeters, and meters.

Students measure two objects and figure out the difference in length between them. For example, if one pencil is 7 inches and another is 4 inches, students say the first pencil is 3 inches longer.

Students use addition and subtraction to solve problems about length. They measure two objects with a ruler, then add or subtract those numbers to find how much longer one is than the other.

Students solve addition and subtraction story problems about length, like figuring out how much longer one path is than another. They draw a ruler or write an equation to show their thinking, with a box or letter standing in for the missing number.

Students draw a number line and use it to add or subtract whole numbers up to 100. It works like marking steps on a ruler to find where you land.

Students read clocks to the nearest five minutes and count coins and bills to find a total. This cluster covers the everyday math of telling time and making change.

Students read both analog and digital clocks and write the time to the nearest five minutes. They also label the time as a.m. or p.m. to show whether it falls before or after noon.

Students learn what "quarter past," "half past," and "quarter to" mean on a clock. These phrases describe where the minute hand points at 15, 30, and 45 minutes past the hour.

Students count coins and bills to find totals, make change, and figure out whether they have enough money to buy something.

Students learn to recognize the nickel and the quarter by sight and know what each coin is worth. A nickel is 5 cents; a quarter is 25 cents.

Students add up a mix of coins, quarters, dimes, nickels, and pennies, to find the total amount. This is the everyday skill behind knowing whether they have enough money to buy something.

Students solve story problems about coins and dollar amounts, adding or subtracting to find a total or make change. They write answers using the $ and ¢ symbols, but not decimals.

Students sort and describe shapes by their sides, angles, and corners. They also split shapes like rectangles and circles into equal parts and name those parts.

Students sort shapes by counting their sides: three sides make a triangle, four make a quadrilateral, five a pentagon, and six a hexagon. They also recognize cubes as box-like solids with six square faces.

Students look at a shape's features (number of sides, corners, or equal lengths) and identify or draw the shape that matches. For example, they draw a four-sided figure with right corners when asked to make a rectangle.

Students divide a rectangle into a grid of equal squares, then count all the squares to find the total. It's an early look at how rows and columns work together before multiplication.

Students cut circles and rectangles into equal pieces and name those pieces: halves, thirds, or fourths. They also explain that two halves or three thirds make one whole shape again.

Equal pieces of the same whole can look different from each other. Students learn that a square cut into two triangles and a square cut into two rectangles both show halves, even though the pieces are different shapes.