The perimeters of similar triangles are in the same ratio as the corresponding sides. always sometimes never

The Perimeter of similar triangles are ALWAYS in same ratio as the corresponding sides.

Step-by-step explanation:

Triangle is a polygon.

The perimeter of Polygon is sum of all the sides.

⇒Perimeter of Triangle is sum of all three sides.

Let say, we have two similar triangles whose sides are in s :1

Also let sides of a triangle are x, y, & z

then the sides of other triangle are given  by : s.x, s.y and s.z

Now, we find the perimeter of triangles

perimeter of first triangle, P = x + x + z

Perimeter of second triangle, P' = s.x + s.y + s.z

⇒ P' = s × (x+ y+ z)

⇒ P' = s × P

⇒

∴ The perimeter of similar triangles are always in the same ratio as the corresponding sides.

Thus, The Perimeter of similar triangles are ALWAYS in same ratio as the corresponding sides.

if you explain the the question more correctly i might be able to answer this better

step-by-step explanation:

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step-by-step explanation: