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Area of a Triangle

Area of a Triangle

Definition of the Area of a Triangle – Example 1 Definition of the Area of a Triangle – Example 2 Find the area of this triangle. Solution:Step 1: Multiply the base by the height. \(14×8=112\)Step 2: Multiply \(\frac{1}{2}\) by the result. \(\frac{1}{2}×112=56\)So, the area of the triangle is \(56 cm^2\).Area\(=\)base\(×\)height\(×\frac{1}{2}→A=\frac{1}{2}(b×h)→A=\frac{1}{2}(14×8)=56\)

Area of a Parallelogram

Area of a Parallelogram

Definition of the Area of a Parallelogram – Example 1 Definition of the Area of a Parallelogram – Example 2 What is the area of this parallelogram? Solution:To determine the area of a parallelogram:Multiply the base by the height. \(9×4=36\)So, the area of a parallelogram is \(36 cm^2\).Area\(=\)base\(×\)height→\(A=b×h→A=9×4=36\)

Using Algebra Tiles to Model and Solve Equations

Using Algebra Tiles to Model and Solve Equations

Using Decimals and Fractions to Solve One-Step Addition and Subtraction

Using Decimals and Fractions to Solve One-Step Addition and Subtraction

Using Diagrams to Model and Solve Equations

Using Diagrams to Model and Solve Equations

Using Number Lines to Subtract Integers

Using Number Lines to Subtract Integers

Additive and multiplicative relationships

Additive and multiplicative relationships

Using Distributive Property to Factor Numerical Expressions

Using Distributive Property to Factor Numerical Expressions

Using Number Lines to Add Two Negative Integers

Using Number Lines to Add Two Negative Integers

Properties of Addition

Properties of Addition

Writing down Variable Expressions Involving Two Operations

Writing down Variable Expressions Involving Two Operations

Using Number Lines to Add Two Integers with Different Signs

Using Number Lines to Add Two Integers with Different Signs