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This Adding Multiples Of 10 drill has 40 problems for Grade 1. Archaeology theme. Answer key included.
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Max uncovers ten ancient coins in each tomb chamber—he must count them all before the underground passage collapses!
Standard: CCSS.MATH.1.NBT.C.4
Adding multiples of 10 is a foundational skill that helps first graders see patterns in our number system and builds confidence with larger numbers. When children understand that 20 + 30 = 50, they're not just memorizing facts—they're learning that tens work just like ones, which is crucial for place value understanding. This skill makes mental math faster and easier, so kids can solve problems without counting on their fingers every time. It also prepares them for two-digit addition and subtraction later in the year. At ages 6 and 7, children's brains are developing the ability to recognize and apply patterns, and multiples of 10 are the clearest patterns in our number system. Real-world situations like combining groups of coins or counting by tens in a collection (much like an archaeologist organizing artifacts into sets) give this abstract concept concrete meaning.
Many first graders add the tens place correctly but then forget to write zero in the ones place, writing 5 instead of 50 for 20 + 30. Others may count by ones instead of recognizing the pattern, turning a quick mental task into slow, error-prone counting. Watch for students who line up numbers incorrectly on paper or who treat 30 + 40 the same way they'd treat 3 + 4, not yet seeing that the zeros matter. The quickest way to spot confusion is to ask them to show their thinking aloud—if they're counting on fingers or hesitating on every problem, they haven't yet grasped that this is really just adding the tens digits.
Use a real-world 'trading game' at home: give your child a pile of dimes (or ten pennies bundled into groups) and have them combine piles while you say the amounts aloud—'You have 20 cents, I have 30 cents, how much together?' Let them physically push groups together and count the total number of dimes, reinforcing that 20 + 30 means 2 tens plus 3 tens equals 5 tens. This hands-on approach helps six- and seven-year-olds connect the abstract numbers on paper to something they can see and touch, making the pattern stick much faster than worksheets alone.