which equation is equivalent to $sqrt{x}+11 = 15$?\n$x + 11 = 225$\n$x + 121 = 225$\n$sqrt{x}=15 +…

which equation is equivalent to $sqrt{x}+11 = 15$?\n$x + 11 = 225$\n$x + 121 = 225$\n$sqrt{x}=15 + 11$\n$sqrt{x}=15 - 11$

which equation is equivalent to $sqrt{x}+11 = 15$?\n$x + 11 = 225$\n$x + 121 = 225$\n$sqrt{x}=15 + 11$\n$sqrt{x}=15 - 11$

Answer

Explanation:

Step1: Isolate the square - root term

We want to get $\sqrt{x}$ alone on one side of the equation. Given $\sqrt{x}+11 = 15$, we use the subtraction property of equality. Subtract 11 from both sides of the equation. $\sqrt{x}+11 - 11=15 - 11$

Step2: Simplify both sides

On the left - hand side, $11-11 = 0$, so we have $\sqrt{x}=15 - 11$.

Answer:

D. $\sqrt{x}=15 - 11$