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Help! I need help with this calculus problem. (x^2 – 2 x = 4)

Here is my problem…

Which of the followings are correct solutions to the inequation x^2 – 2x = 4
x = 1 or x = -1 or x = 2 or x = -2?
[2]answer x = 1 ; [3] answer x = -1; [4]answer x = 2; [5] answer x = -2
what I know is that the correct answer is 2 because there is only one x such that the equation holds. But I don’t understand how or why. I do not know how to approach this at all.

I’ve tried substituting the equation into the other ones and using the information that x is a number between -2 and 2 but it is still very confusing and I feel like I’m really missing something because it feels like there is something I should be trying to prove for this.

A:

$$x^2-2x=4$$
$$x^2-2x-4=0$$
$$(x-2)(x+2)=0$$
$$x=2\;,\;x=-2$$
You can’t be sure that the answer is $2$ because, as people have told you, you can’t tell if the solution is in the domain (the set of values of $x$ for which the statement is true) or if it’s on the boundary (the points where the statement is true, but

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