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consider a square with side of length s, diagonal of length d, perimete…

Question

consider a square with side of length s, diagonal of length d, perimeter p and area a. write p as a function of s in simplified form.
p = f(s) =

Explanation:

Step1: Recall perimeter formula for square

The perimeter of a polygon is the sum of the lengths of its sides. A square has 4 equal - length sides.

Step2: Express perimeter in terms of side length

If the side - length of the square is \(s\), then \(P = s + s+ s + s\).
Combining like terms, we get \(P = 4s\).

Answer:

\(4s\)