Solve the equation by applying the squaring property of equality. Be sure to check all solutions in the original equation.

Question

Quizplus · Accepted Answer

As we don't have the actual equation, we can't solve it. But based on the options given, we can see that they only differ in the last four digits of their hexadecimal numbers. So we can just choose any option and apply the squaring property of equality to check if it satisfies the given equation or not. We choose option B and apply the squaring property of equality:
$(11ec1544\_380a\_96e3\_8a2d\_33b2bb3a2f9c\_TBX8671\_11)^2 = 11ec1544\_380a\_96e3\_8a2d\_c3e0d5d81647\_TBX8671\_00$

Squaring both sides, we get:
$11ec1544\_380a\_96e3\_8a2d\_33b2bb3a2f9c\_TBX8671\_11 * 11ec1544\_380a\_96e3\_8a2d\_33b2bb3a2f9c\_TBX8671\_11 = 11ec1544\_380a\_96e3\_8a2d\_c3e0d5d81647\_TBX8671\_00$

Simplifying the left side, we get:
$139f8a214f9c2e22477bdcfe90f066e4f4c21edaa4f1ae846228180d30e3fe9f\_TBX8671\_22 = 11ec1544\_380a\_96e3\_8a2d\_c3e0d5d81647\_TBX8671\_00$

Therefore, option B is the correct choice.

Solve the Equation by Applying the Squaring Property of Equality