Addition, subtraction, multiplication, and division terms

Learning Objectives Identify the terms 'addend' and 'sum' in addition equations. Identify the terms 'minuend', 'subtrahend', and 'difference' in subtraction equations. Identify the terms 'factor' and 'product' in multiplication equations. Identify the terms 'dividend', 'divisor', 'quotient', and 'remainder' in division equations. Use correct terminology when describing mathematical operations. Translate word problems into mathematical expressions using appropriate terms. Ever wonder why we call different parts of a math problem by different names? 🤔 Let's uncover the secret language of numbers! In this lesson, you'll learn the special names for the number...

TermDefinitionExample AddendA number that is added to another number to find a sum.In 7 + 3 = 10, 7 and 3 are addends. SumThe result obtained when two or more numbers are added together.In 7 + 3 = 10, 10 is the sum. DifferenceThe result obtained when one number is subtracted from another. (The number being subtracted from is the 'minuend', and the number being subtracted is the 'subtrahend'.)In 15 - 8 = 7, 7 is the difference. (15 is the minuend, 8 is the subtrahend). FactorA number that is multiplied by another number to find a product.In 4 × 6 = 24, 4 and 6 are factors. ProductThe result obtained when two or more numbers are multiplied together.In 4 × 6 = 24, 24 is the product. DividendThe number that is being divided in a division problem.In 20 ÷ 5 = 4, 20 is the di...

Addition Structure $\text{Addend}_1 + \text{Addend}_2 = \text{Sum}$ This rule illustrates how two or more addends combine to produce a sum. The order of addends does not change the sum (Commutative Property). Subtraction Structure $\text{Minuend} - \text{Subtrahend} = \text{Difference}$ This rule shows that when a subtrahend is taken away from a minuend, the result is the difference. The order is crucial in subtraction. Multiplication Structure $\text{Factor}_1 \times \text{Factor}_2 = \text{Product}$ This rule demonstrates how two or more factors are multiplied together to yield a product. The order of factors does not change the product (Commutative Property). Division Structure $\text{Dividend} \div \text{Divisor} = \text{Quotient} \text{ (with Remainder)}$...