What does a student learn in StateTennessee,GradeGrade 1,SubjectMathematics?

Students read a math problem carefully, figure out what it's asking, and keep trying even when the answer doesn't come right away.

Students learn to shift between a real problem and the numbers that represent it. They ask what the numbers mean, not just what the answer is.

Students explain why their math answer makes sense, then listen to a classmate's reasoning and say whether they agree or disagree.

Students use math to make sense of real situations. They draw pictures, write number sentences, or act out problems to show what is happening and find an answer.

Students learn which tools (a ruler, a number line, a calculator) fit which problems. They practice choosing the right one instead of always reaching for the same tool.

Students say exactly what they mean in math: using the right words, labeling units like inches or dollars, and checking that their calculations are correct before they finish.

Students notice patterns and rules that are already built into math, like how the ones digit cycles when counting by tens, then use those patterns to solve problems more quickly.

Students notice when the same steps keep producing the same result, then use that pattern as a shortcut. Instead of solving each problem from scratch, they recognize what repeats and apply it.

Students read math problems more than once and use context clues to figure out what the question is really asking before they solve it.

Students learn the right words for math ideas, like "sum," "equal," or "edge," and practice using them correctly when explaining their work.

Students talk through math problems out loud, explaining their thinking in words. This builds the habit of saying why an answer makes sense, not just what the answer is.

Students practice putting math thinking into words, explaining why an answer makes sense or how they solved a problem. Writing it down helps them check their own reasoning.

Students add and subtract to solve simple word problems, using objects, drawings, or equations to show their thinking.

Adding and subtracting numbers up to 20 to solve story problems where a piece is missing. Students use counters, drawings, or a box in an equation to figure out what the unknown number must be.

Students add three small numbers together (up to a total of 20) to solve simple word problems, using objects, drawings, or number sentences to find a missing number.

Adding and subtracting are connected. Students learn that if 3 + 4 = 7, then 7 - 4 = 3, and that the order numbers are added doesn't change the answer.

Flipping the order of two numbers still gives the same sum, and grouping numbers differently when adding three of them doesn't change the answer either. Students use these patterns as shortcuts to add and subtract faster.

Subtraction is addition in reverse. Students solve a subtraction problem by asking what number they need to add to get to the total, turning "8 minus 5" into "5 plus what equals 8."

Students practice adding and subtracting with numbers up to 20. They work toward solving these problems quickly and from memory.

Students practice adding and subtracting numbers up to 20 by using shortcuts like counting on from the bigger number or breaking numbers apart to make a 10 first.

Students practice adding and subtracting small numbers in their head, without counting on fingers. By the end of first grade, they know answers like 3 + 4 or 8 - 5 from memory.

Students practice writing and solving simple addition and subtraction number sentences, learning that both sides of an equals sign need to balance.

Students learn that the equal sign means "the same amount on both sides," not just "write the answer here." They decide whether a number sentence like 5 + 2 = 4 + 3 is true or false.

Students find the missing number in an addition or subtraction problem, like 8 + ? = 11 or 6 + 6 = ?. The missing number can show up anywhere in the problem, not just at the end.

Students count past 100, reading and writing numbers all the way to 120. They also figure out what number comes before or after any number in that range.

Students count forward to 120 starting from any number, count backward from 20, and write the numerals they say. They also look at a group of objects and write the number that shows how many.

Students count forward by ones, twos, fives, and tens, spotting the pattern well enough to predict what number comes next. They practice up to 120 using real objects or by counting aloud.

Students learn that the position of a digit tells you its value. A 2 in the tens place means twenty, not two.

Reading a two-digit number means understanding how many tens and how many ones are hiding inside it. The number 39, for example, holds 3 tens and 9 ones.

Students look at two numbers and decide which is bigger, smaller, or equal, then write that relationship using the symbols >, =, or <. The tens digit gets checked first, then the ones.

Students use what they know about tens and ones to add and subtract numbers. They learn shortcuts based on how our number system works, like adding 10 to any number by changing just the tens digit.

Students add a two-digit number, like 43, to a single digit or a round number like 20, and explain how they got the answer using blocks, drawings, or what they know about tens and ones.

Starting from any two-digit number, students add or subtract 10 in their head without counting up or down one by one. They also explain how they knew the answer.

Students subtract a round number like 10, 20, or 30 from any number up to 99. They use blocks, drawings, or counting patterns to find the answer.

Students learn to measure how long something is by lining up small same-size objects end to end and counting them. They also figure out which of two objects is longer by comparing each to a third object, like a piece of string.

Students line up three objects from shortest to longest, then figure out which of two things is longer by comparing both to a third object, like a piece of string.

Students line up small objects (like paper clips or cubes) along something they want to measure, then count how many fit from end to end.

Students practice reading clocks and counting coins. This is the building block for everyday math skills like telling time to the hour and figuring out how much something costs.

Students read hour and half-hour times on both analog and digital clocks. They learn that a clock measures time the same way a ruler measures length.

Students count a small group of pennies, nickels, dimes, or quarters and write the total using the cents sign. All the coins in the group are the same type.

Students sort objects or answers into groups, then read a picture graph or tally chart to answer questions like "how many more" or "which group has the least."

Students sort information into groups, then show it on a simple picture graph, bar graph, or tally chart. They answer questions like "how many more?" or "how many in each group?" by reading what the chart shows.

Students sort and describe flat shapes and solid objects by counting their sides, corners, and faces.

Students learn which attributes make a shape what it is (the number of sides and corners) and which ones don't (color or size). Then they draw and build shapes using those rules.

Students combine basic shapes, like triangles and squares, to build a new shape, then use that combined shape to make something else. It is hands-on practice seeing how smaller shapes fit together to form bigger ones.

Students cut circles and rectangles into two or four equal pieces and name each piece a half, fourth, or quarter. They also notice that cutting a shape into more pieces makes each piece smaller.