Find the Domain square root of p^2

Problem

√(,p2)

Solution

1. Identify the function as ƒ(p)=√(,p2)

2. Determine the condition for the domain of a square root function, which requires the radicand (the expression inside the square root) to be greater than or equal to zero.

3. Set up the inequality p2≥0

4. Analyze the inequality p2≥0 Since any real number squared is always non-negative, this inequality holds true for all real values of p

5. Conclude that the domain consists of all real numbers.

Final Answer

Domain of √(,p2)=(−∞,∞)

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