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Basic algebra UNIT 1: Algebraic expressions Question 1 Write an expression for each of the following. a The sum of \( 5 x \) and \( 6 y= \) b 15 less than \( m= \) c The double of \( 3 a= \) d The difference between \( a \) and \( b= \) e Two-thirds of \( y= \)

Ask by Donnelly Johnston. in Australia
Mar 22,2025

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Answer

a. \(5x + 6y\) b. \(m - 15\) c. \(6a\) d. \(a - b\) e. \(\frac{2}{3}y\)

Solution

**a. The sum of \(5x\) and \(6y\):** The expression is \[ 5x + 6y \] **b. 15 less than \(m\):** This means subtracting 15 from \(m\), so the expression is \[ m - 15 \] **c. The double of \(3a\):** Doubling \(3a\) means multiplying it by 2, hence \[ 2(3a) = 6a \] **d. The difference between \(a\) and \(b\):** The expression is \[ a - b \] **e. Two-thirds of \(y\):** This is represented by \[ \frac{2}{3}y \]

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Bonus Knowledge

For (a), the sum of \( 5x \) and \( 6y \) can be expressed as \( 5x + 6y \). For (b), to express 15 less than \( m \), you would write \( m - 15 \). For (c), the double of \( 3a \) is represented as \( 2 \times 3a \) or simply \( 6a \). For (d), the difference between \( a \) and \( b \) translates to \( a - b \). Lastly, for (e), two-thirds of \( y \) is shown as \( \frac{2}{3}y \). Understanding how to write these expressions sets the foundation for solving equations and inequalities later on! In algebra, these expressions form an integral part of mathematical communication. You can think of them as short, coded notes that tell you quantities and relationships between them—no secret decoder ring needed!

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