what is the domain of the function $y = 2sqrt{x - 5}$?\n$xgeq - 5$\n$xgeq 2$\n$xgeq 5$\n$xgeq 10$

what is the domain of the function $y = 2sqrt{x - 5}$?\n$xgeq - 5$\n$xgeq 2$\n$xgeq 5$\n$xgeq 10$

what is the domain of the function $y = 2sqrt{x - 5}$?\n$xgeq - 5$\n$xgeq 2$\n$xgeq 5$\n$xgeq 10$

Answer

Explanation:

Step1: Recall domain - rule for square - root

For $\sqrt{u}$, $u\geq0$. Here $u = x - 5$.

Step2: Set up inequality

We set $x−5\geq0$.

Step3: Solve the inequality

Add 5 to both sides: $x\geq5$.

Answer:

C. $x\geq5$