Order of Operations — Order of Operations worksheet for Grade 4.
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Solving left to right doesn't work because multiplication and division are more powerful operations than addition and subtraction. The order of operations ensures everyone gets the same correct answer. For example, 2 + 3 × 4 should equal 14 (not 20) because we must multiply 3 × 4 first, then add 2. This rule is like a universal language in math that everyone follows.
Parentheses tell us to do that operation first, before anything else. For example, in (2 + 3) × 4, the student must add 2 + 3 to get 5, then multiply by 4 to get 20. Parentheses are like saying 'Do this part first!' It's the highest priority in the order of operations.
This usually means your student isn't following the order of operations consistently. They might be doing operations in a different order each time they solve it. Have them write out each step and circle the operation they're doing at each stage. This creates a checklist they can follow the same way every time, leading to consistent correct answers.
Understanding is more important than memorizing the acronym. At Grade 4, your student should understand why we do certain operations first (like multiplication before addition), not just memorize a phrase. The acronym is just a helpful tool. Focus on having them explain their thinking: 'I did multiplication first because that's the rule.' As they practice, the pattern will become automatic.
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Yes! Multiplication and division are equal in priority, so you do whichever comes first when reading from left to right. The same rule applies to addition and subtraction. For example, in 12 ÷ 3 × 2, you divide 12 ÷ 3 first (getting 4), then multiply 4 × 2 to get 8. This prevents confusion about which operation has priority.