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

Students read a math problem, figure out what it's actually asking, and keep trying even when the first approach doesn't work.

Students take a real problem (like sharing 8 crayons between 2 kids) and turn it into numbers, then check that the answer still makes sense in real life.

Students explain why their math answer makes sense and listen to how classmates solved the same problem. Then they say whether they agree and why.

Students use drawings, numbers, or simple equations to show how a real-world situation works. A picture of apples on a table becomes a math problem they can solve.

Students learn to pick the right tool for the job, whether that means counting on their fingers, grabbing a ruler, or drawing a picture. They think about which tool actually helps before they start.

Students say exactly what they mean with numbers and math words. They label units like inches or cents, write symbols correctly, and check that their answers make sense.

Students learn to spot patterns and rules hiding in plain sight, like noticing that adding zero never changes a number. That habit helps them solve new problems by recognizing something familiar.

Students notice when the same steps keep working the same way, like adding zero never changes a number. They use that pattern as a shortcut instead of starting from scratch each time.

Students use pictures, objects, and simple equations to figure out addition and subtraction problems. They practice breaking apart and combining small groups of things to find a missing number.

Students read short story problems and figure out a missing number by adding or subtracting. The unknown can be the starting amount, the change, or the total, and the numbers stay at 20 or below.

Students add three small numbers together to solve a short story problem, like finding out how many apples are in three baskets combined. The total is always 20 or less.

Adding and subtracting follow predictable rules. Students learn that flipping the numbers in an addition problem gives the same answer, and that addition and subtraction are opposites they can use to check each other.

Changing the order of two numbers being added gives the same answer. Students learn to use this idea as a shortcut, so 3 + 5 and 5 + 3 both equal 8 and only one needs to be memorized.

Subtraction is just addition in reverse. Students learn that 10 minus 7 equals 3 by asking "what number added to 7 makes 10?" instead of counting backward.

Adding and subtracting with numbers up to 20. Students practice both operations until they can work through problems like 14 minus 6 or 9 plus 8 without losing track.

Adding and subtracting small numbers by counting up or back on a number line or with fingers. For example, to solve 7 + 2, students count up two steps from 7 instead of starting over from 1.

Students add and subtract numbers up to 20, and do it quickly and confidently up to 10. They use tricks like counting on, breaking numbers apart, or leaning on a fact they already know to find the answer faster.

Students practice writing and solving addition and subtraction equations, learning that the equals sign means both sides of a number sentence balance out.

The equal sign means "the same amount on both sides." Students look at addition and subtraction equations and decide if both sides actually balance out.

Students find the missing number in an equation like 5 + ? = 9 or 12 - ? = 7. They use what they know about adding and subtracting to figure out what makes the equation balance.

Students count past 100 and read and write numbers up to 120. They practice counting forward from any number, not just from one.

Count forward to 120 starting from any number, not just from 1. Students also read and write those numbers and match a written number to a group of objects.

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

A two-digit number like 47 has two parts: the left digit counts groups of ten, and the right digit counts leftover ones. So 47 means four tens and seven ones.

Ten single things grouped together make one "ten." That idea is the foundation of how our number system works, and students use it to understand any number bigger than 9.

Numbers like 13 or 17 are built from one group of ten and some leftover ones. Students learn to see 14 not as a random number but as ten plus four.

Round numbers like 30 or 70 are made of tens with nothing left over. Students learn that 30 means 3 tens, 70 means 7 tens, and so on up to 90.

Students look at two numbers side by side and decide which is bigger, smaller, or equal by checking how many tens and ones each number has. They record the result using the symbols >, =, or <.

Students use what they know about tens and ones to add and subtract numbers. They learn shortcuts based on how our number system is built, like adding tens to tens or breaking a number apart to make the math easier.

Adding two numbers up to 100, like 47 + 6 or 47 + 30, by grouping tens and ones. Students use blocks or drawings to show their thinking, then connect that to a written method.

Students pick a number like 34 and figure out in their head what it becomes when you add or subtract 10, without counting up or back. Then they explain how they knew.

Students subtract round numbers by tens, like 70 minus 40, and explain how they got the answer. They use blocks, drawings, or what they know about addition to make sense of the math.

Students measure how long something is by lining up small same-size objects end to end, like placing blocks in a row to see how long a pencil is. They also compare lengths without putting two objects side by side.

Line up three objects from shortest to longest. Students also compare two objects they can't place side by side by measuring each one against a third object, like a piece of string.

Students measure how long something is by lining up small objects end to end, like placing paper clips in a row along a pencil. The count of those objects is the length.

Students read clocks and write the time they show, starting with hours and half-hours on an analog clock face.

Students read a clock and write times like 3:00 or 3:30. They practice with both the kind of clock that has hands and the kind that shows numbers.

Students collect simple information, like favorite colors or how many siblings classmates have, then sort it into a chart or picture graph so the class can read and compare the results.

Students sort objects or answers into groups, count how many are in each group, and compare the groups to answer questions like "which has more?" and "how many more?"

Students sort and describe shapes by their sides and corners. They build new shapes by combining simpler ones.

Students learn which features make a shape what it is. A triangle is always three-sided and closed, but its color or size don't matter. Students sort, draw, and build shapes based on the rules that actually define them.

Students put simple shapes together to build a bigger shape, then use that bigger shape to build something new. Think of it like shape puzzles made from triangles, squares, and rectangles.

Students cut circles and rectangles into two or four equal pieces, then name those pieces using words like halves, fourths, and quarters. They also see that the more pieces you cut, the smaller each piece gets.