The video presents an 8th grade algebra question involving real numbers and square roots. It challenges students to determine which values of X satisfy the equation √(x²) = -X. The video explores different answer options and tests specific numbers, encouraging students to engage with the problem and comment on their findings.

What is the main challenge of the algebra question introduced in the video?

• It has no solution.

• It requires calculus knowledge.

• It appears simple but is tricky.

• It involves complex numbers.

What is the given condition in the algebra problem?

• X is an integer.

• X is a positive number.

• X is a complex number.

• X is a real number and the square root of X squared equals negative X.

Which of the following is NOT an option for the solution to the problem?

• 0 only

• Non-positives only

• None of the above

• All integers

What happens when you plug in 0 into the equation?

• The equation holds true.

• The equation results in a negative number.

• The equation becomes undefined.

• The equation results in a positive number.

What is the first step in solving the algebra problem presented?

• Plug in zero into the equation.

• Choose an answer at random.

• Ignore the given condition.

• Use a calculator.

What should you do after verifying the equation with zero?

• Conclude that zero is the only solution.

• Try other numbers like positive two and negative three.

• Ignore the other options.

• Use only positive numbers.

Which of the following numbers should be tested according to the video?

• Positive two

• Negative four

• Negative one

• Positive three

What is the purpose of testing different numbers in the equation?

• To find the largest number that works.

• To find the smallest number that works.

• To determine which answer choice is correct.

• To prove the equation is incorrect.

What is the correct answer choice if zero is the only number that satisfies the equation?

• Non-positives only

• 0 only

• All reals

• None of the above

If positive two is tested and does not satisfy the equation, which answer choice can be eliminated?

• 0 only

• Non-positives only

• Positives only

• All reals