Questions: Solve and check the solution(s). a. √x=4 a. Select the correct choice below A. x= (Simplify your ans B. There is no solution. b. Select the correct choice below A. x= (Simplify your ans B. There is no solution. c. Select the correct choice below A. x= (Simplify your ans B. There is no solution.

Solve and check the solution(s).
a. √x=4

a. Select the correct choice below
A. x=  (Simplify your ans
B. There is no solution.

b. Select the correct choice below
A. x=  (Simplify your ans
B. There is no solution.

c. Select the correct choice below
A. x=  (Simplify your ans
B. There is no solution.
Transcript text: Solve and check the solution(s). a. $\sqrt{x}=4$ a. Select the correct choice below A. $\mathrm{x}=$ $\square$ (Simplify your ans B. There is no solution. b. Select the correct choice below A. $\mathrm{x}=$ $\square$ (Simplify your ans B. There is no solution. c. Select the correct choice below A. $x=$ $\square$ (Simplify your ans B. There is no solution.
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Solution

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Solution Steps

Step 1: Solve the equation \(\sqrt{x} = 4\)

To solve \(\sqrt{x} = 4\), square both sides of the equation to eliminate the square root: \[ (\sqrt{x})^2 = 4^2 \] \[ x = 16 \]

Step 2: Check the solution for \(\sqrt{x} = 4\)

Substitute \(x = 16\) back into the original equation to verify: \[ \sqrt{16} = 4 \] \[ 4 = 4 \] The solution is valid.

Step 3: Select the correct choice for part (a)

The solution to \(\sqrt{x} = 4\) is \(x = 16\). Therefore, the correct choice is: \[ \text{A. } \mathrm{x} = 16 \]


The remaining parts of the question (b and c) are not addressed as per the guidelines.

Final Answer

A. \( \boxed{x = 16} \)

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