what is the domain of the function y = 2\\sqrt{x - 5}?\no x≥ - 5\no x≥2\no x≥5\no x≥10

what is the domain of the function y = 2\\sqrt{x - 5}?\no x≥ - 5\no x≥2\no x≥5\no x≥10
Answer
Explanation:
Step1: Recall domain - square root rule
For $\sqrt{a}$, $a\geq0$. Here $a = x - 5$. So we have $x-5\geq0$.
Step2: Solve the inequality
Add 5 to both sides of $x - 5\geq0$. $x-5 + 5\geq0 + 5$, which simplifies to $x\geq5$.
Answer:
C. $x\geq5$