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Perimeter of a Triangle Examples
Worked examples show how to add sides and when to use simplified rules for special triangles.

Archive note
Worked examples show how to add sides and when to use simplified rules for special triangles.

Add three sides, or use P = 2a + b or P = 3a when the triangle type allows.
Formula
Check each example on the home calculator under 3 sides when all edges are known.
Examples turn abstract formulas into numbers you can picture. They also show when a shortcut is faster than writing three separate addends.
Review the symbol rules in the perimeter of a triangle formula article if you need a refresher before you work through the cases below.
Scalene, isosceles, equilateral, and right triangles each appear often in textbooks and in practical sketches.
A scalene example forces full addition. An equilateral example rewards multiplication. An isosceles example sits between those extremes.
Right triangles still use perimeter = sum of three sides. The Pythagorean theorem helps when a leg is missing, but the final step is always addition around the outline.
Pick the rule that matches equal sides on your diagram before you substitute numbers.
When no sides match, stay with P = a + b + c and validate the triple with triangle inequality.
Unequal-side practice is covered in more detail in the scalene triangle perimeter calculator guide, which walks through validity checks before you add.
Study each case, then cover the answer and solve again from scratch.
Cover the answer, solve on paper, then confirm with the calculator.
Rotate through one scalene, one isosceles, and one equilateral problem per study session so you recognize symmetry cues on future tests.
If a word problem hides the numbers in sentences, switch to triangle perimeter word problems for reading strategies before you return to numeric drills here.
Practice each triangle type until addition and shortcuts feel automatic.
Explore equilateral and isosceles guides when you want type-specific depth beyond these samples.