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

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

Students learn to move between a real-world problem and the numbers that represent it. They ask what the numbers mean, not just what they equal.

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

Students use drawings, numbers, or objects to show a real-life situation, like splitting snacks into equal groups or counting coins to find a total.

Students learn which tools help solve a problem, such as a ruler, a number line, or their fingers, and when to reach for each one. The goal is knowing which tool fits, not just grabbing the nearest one.

Students say exactly what they mean in math. They use the right words, label their answers (like "3 apples" instead of just "3"), and check that their work is correct before finishing.

Students notice patterns in math, like how numbers can be broken apart and put back together, and use those patterns as shortcuts to solve problems.

Students notice when the same steps keep working the same way and use that pattern as a shortcut. For example, adding zero to any number always leaves it unchanged, so students stop recalculating and just know it.

Students use pictures, objects, and number sentences to figure out addition and subtraction problems. They practice breaking apart small numbers and putting them back together to find a missing amount.

Students read short story problems and figure out whether to add or subtract to find the missing number, using drawings, objects, or equations. Problems stay within 20 and the missing number can appear anywhere in the problem.

Students add three numbers together to solve a short story problem, keeping the total at 20 or under. They might use blocks, drawings, or written equations to find the answer.

Adding and subtracting are two sides of the same idea. Students learn that if 3 + 4 = 7, then 7 - 4 = 3, and practice flipping problems around to check their work.

Adding in any order gets the same answer. Students learn that 3 + 5 equals the same as 5 + 3, and that adding zero to any number leaves it unchanged.

Subtraction can be solved by thinking about addition instead. If students know that 9 + 4 = 13, they can use that to figure out 13 - 9 without counting backward.

Students practice adding and subtracting with numbers up to 20. They work toward knowing these facts from memory, the way they'll eventually know that 7 + 8 is 15 without stopping to count.

Counting up or back is one way to add or subtract. Students practice moving from counting on their fingers to using that same counting pattern as a faster math strategy.

Students practice adding and subtracting numbers up to 10 until the answers come quickly, then use those skills to tackle bigger problems up to 20.

Students practice writing and solving simple addition and subtraction equations, learning that the equals sign means both sides of the number sentence have the same value.

Students learn that the equal sign means "the same amount on both sides," not just "the answer goes here." They look at simple addition and subtraction equations and decide whether both sides actually match.

Students find the missing number in addition and subtraction problems, whether that number is at the start, middle, or end. For example: ___ + 4 = 9, or 5 + ___ = 9, or 5 + 4 = ___.

Students count forward past 100 and backward from any starting number. This builds the foundation for adding and subtracting bigger numbers later.

Students count forward and backward to 120, skip count by twos, fives, and tens, and write the numerals that match a group of objects.

Students learn that where a digit sits in a number determines its value. The "1" in 14 means one ten, not one one.

Reading a number like 24 means seeing two separate ideas at once: the tens digit (how many groups of ten) and the ones digit (how many singles left over). Students use this to make sense of every two-digit number they meet.

The number 10 is one full group of ten single ones. Students learn to see 10 not just as a number but as a bundle, which is the first step toward understanding how two-digit numbers are built.

Teens numbers (11 through 19) are built from one group of ten plus some leftover ones. So 14 means one full group of ten and four more, not just a 1 and a 4 sitting side by side.

Counting by tens means 30 is three groups of ten, 70 is seven groups of ten, and so on. Students learn that the tens digit tells exactly how many groups of ten are packed into a number like 20 or 80.

Students look at two numbers and decide which is bigger, smaller, or equal by checking the tens place first, then the ones. They record the answer using the symbols >, =, or <.

Students use what they know about tens and ones to add and subtract numbers. They learn that breaking a number into tens and ones makes adding and subtracting easier to work out.

Students add two numbers up to 100, such as 47 + 6, by thinking about tens and ones. They might use blocks, drawings, or written steps to show how they got the answer.

Students add a two-digit number (like 34) and a one-digit number (like 7) to get a sum. This is an early step in learning to add numbers that require carrying into the tens place.

Students add a two-digit number to a round number like 10, 20, or 30. They practice seeing how the tens place changes while the ones place stays the same.

Adding two two-digit numbers means adding the tens together and the ones together. Sometimes the ones add up to 10 or more, so students regroup them into a new ten.

Students look at a number like 43 and figure out in their head that ten more is 53, or ten less is 33, without counting up or back. They also put into words 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 number sentences to show their thinking.

Students learn to measure how long something is by lining up small same-size objects end to end and counting them. They also compare lengths when two objects can't be placed side by side.

Line up three objects from shortest to longest. Students also figure out which of two objects is longer by comparing each one to a third object, like a piece of string or a pencil.

Students measure how long something is by lining up small objects, like paper clips, from one end to the other and counting them. The total number of clips is the length.

Students read clocks and write what time they show, starting with hours and half-hours on both digital and analog clocks.

Students read a clock and say or write the time, working with whole hours (like 3:00) and half-hours (like 3:30). They practice with both the traditional clock face and the number display on a digital clock.

Students collect simple information, like favorite colors or how many teeth they've lost, then organize it into a picture or tally chart so the class can read the results at a glance.

Students sort objects or answers into groups, count how many are in each group, and compare the groups. They answer questions like "How many more picked dogs than cats?"

Students count coins and small bills to find a total amount. They practice making change and comparing prices using real-world values.

Students learn to recognize quarters, dimes, and nickels by sight and understand what each coin is worth in pennies. A nickel equals five pennies, a dime equals ten, and a quarter equals twenty-five.

Students sort and describe shapes by their sides, corners, and size. They learn to see what makes a square different from a triangle, or a circle different from a rectangle.

Students sort shapes by the features that actually define them, like the number of sides or corners, rather than by color or size. Then they draw or build shapes that match those rules.

Students fit basic shapes together, like triangles and squares, to build a new, bigger shape. Then they use that combined shape as a building block to make something new.

Students cut circles and rectangles into 2 or 4 equal pieces, like slicing a pizza or folding a piece of paper. They see that cutting something into more pieces makes each piece smaller.

Students learn to name equal pieces of a shape using words like "half," "quarter," and "fourth." Cutting a circle or square into two equal pieces gives you two halves; cutting it into four equal pieces gives you fourths or quarters.

Students split a shape into equal parts and describe the whole thing as "two halves" or "four fourths." The focus is on naming the whole by how many equal shares it is made of.