Given the formula \( s = \sqrt{A} \), where \( s \) represents the side length of a kitchen tile in inches and \( A \) is the area in square inches, we can analyze the constraints on the variable \( s \).
-
The value of \( s \) is restricted to:
- non-negative numbers: Since a side length cannot be negative, \( s \) must be greater than or equal to zero. In practical applications, it should be strictly positive (\( s > 0 \)) when considering physical tile measurements.
-
The constraint on the variable \( s \) is written as:
- \( s \geq 0 \) (or \( s > 0 \) in practical cases).
So, the correct answers are:
- The value of s is restricted to non-negative numbers.
- The constraint on the variable s is written as \( s \geq 0 \).