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A base of isosceles triangle is 5cm. Length of each of its equal side is denoted by s . Express the perimeter of this trangle. Doubt - why the expression is 5 2s instead of 2s 5?
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A base of isosceles triangle is 5cm. Length of each of its equal side ...
Perimeter of an isosceles triangle:

The perimeter of any polygon is the sum of the lengths of all its sides. In the case of an isosceles triangle, with two equal sides and one base, the perimeter can be calculated by adding the lengths of the two equal sides and the base.

Given information:

- The base of the isosceles triangle is 5 cm.
- The length of each of the equal sides is denoted by s.

Calculating the perimeter:

To calculate the perimeter of the isosceles triangle, we need to determine the lengths of the two equal sides and the base.

Since the isosceles triangle has two equal sides, we can represent their length as s and s. The length of the base is given as 5 cm.

Therefore, the perimeter of the triangle can be calculated as:

Perimeter = s + s + 5

Simplifying the expression, we have:

Perimeter = 2s + 5

Explanation:

The expression for the perimeter of the isosceles triangle is 2s + 5, not 5s + 2. This is because the base of the triangle is not multiplied by the length of the equal sides.

When we add the lengths of the equal sides (s + s), we get 2s. Adding the length of the base (5) to it gives us the complete perimeter.

The correct expression for the perimeter is 2s + 5, where 2s represents the sum of the lengths of the two equal sides, and 5 represents the length of the base.

Thus, the perimeter of the isosceles triangle can be expressed as 2s + 5 cm.
Community Answer
A base of isosceles triangle is 5cm. Length of each of its equal side ...
No, I am saying 5+2s
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A base of isosceles triangle is 5cm. Length of each of its equal side is denoted by s . Express the perimeter of this trangle. Doubt - why the expression is 5 2s instead of 2s 5?
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