Mrs.D Math · 8th Grade
MIRROR
MATCH
Angle-Angle Similarity · Similar Triangles
📐 Angles
📏 Side Lengths
❔ Similar
⚖️ Proportional
📐 ∠A ≅ ∠D
📏 6⁄3 = 8⁄4
🔍 Similar? Prove it!
🔍 Similar or Not?
🧩 Solve for Missing
🆕 Mixed
🥰 Easy
⚡ Medium
🔥 Hard
▶ FIND THE MATCH!
📚 How It Works
📺 Mrs.D Math Lesson
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📚 Similar Triangles
What Makes Triangles Similar?
Similar triangles have the
same shape
but can be
different sizes
. There are two ways to prove it:
1
Equal Angles (AA):
If two angles of one triangle are congruent to two angles of another, the triangles are similar.
∠A = 50°, ∠B = 60° and ∠D = 50°, ∠E = 60° → similar!
2
Proportional Sides:
Divide each pair of corresponding sides. If every ratio is the same, the triangles are similar.
6⁄3 = 8⁄4 = 10⁄5 = 2 → similar!
Solving for a Missing Angle or Side
✓
Missing angle:
The three angles of a triangle always add up to
180°
.
50° + 60° + ? = 180° → ? = 70°
✓
Corresponding angles:
In similar triangles, matching angles are equal.
✓
Missing side:
Set up a proportion with corresponding sides, then solve.
x⁄6 = 8⁄4 → x = 12
How to Play
🔍
Similar or Not?
— Study the two triangles and decide if they are similar — and why!
🧩
Solve for Missing
— The triangles ARE similar. Find the missing angle or side length.
🆕
Mixed
— Both types together for the ultimate challenge!
🧮
Calculator:
Tap the gold calculator button in the corner any time you need it!
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