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Let’s take a triangle ABC

Perimeter of ∆ABC = Sum of all sides

= AB + BC + AC

What about specific triangles?

##
**
Perimeter of Isosceles triangle
**

In an Isosceles triangle,

Two sides are equal

Here,

AB = AC = a

BC = b

So,

Perimeter ∆ABC = Sum of all sides

= AB + BC + AC

= a + b + a

= 2a + b

##
**
Perimeter of Equilateral triangle
**

In an Equilateral triangle,

all sides are eqaul

Here,

AB = AC = BC = a

So,

Perimeter ∆ABC = Sum of all sides

= AB + BC + AC

= a + a + a

= 3a

Let’s take some examples

##
**
Find perimeter of Δ ABC
**

**
**

Perimeter of ∆ABC = Sum of all sides

= AB + BC + CA

= 3 + 5 + 4

= 12 cm

∴ Required perimeter is
**
12 cm
**

##
**
Find perimeter of Δ ABC
**

**
**

Perimeter of ∆ABC = AB + BC + CA

= 15 + 24 + 12

= 51 cm

∴ Required perimeter is
**
51 cm
**

##
**
Find perimeter of Δ ABC
**

**
**

Perimeter of ∆ABC = Sum of all sides

= AB + BC + AC

= 12 + 17 + 10

= 39 cm

∴ Required perimeter is
**
39 cm
**

##
**
Find perimeter of Δ ABC
**

Here,

AB = AC = 8cm

BC = 4 cm

Perimeter of ∆ABC = Sum of all sides

= AB + BC + AC

= 8 + 4 + 8

= 20 cm

∴ Required perimeter is
**
20 cm
**

##
**
Find perimeter of Δ ABC
**

**
**

Since all sides are equal,

it is an equilateral triangle

Here, AB = BC = CA = a = 5cm

Perimeter of equilateral ∆ABC = 3a

= 3 (5)

= 15 cm

∴ Required perimeter is
**
15 cm
**

##
**
Find perimeter of Δ ABC
**

Since all sides are equal,

it is an equilateral triangle

Here, AB = BC = CA = a = 9 cm

Perimeter of equilateral ∆ABC = 3a

= 3 (9)

= 27 cm

∴ Required perimeter is
**
27 cm
**