The mirror image of the above text about the x-axis is 

Step 1: Understanding the Mirror Image A mirror image about the x-axis involves flipping the object vertically, as if looking at it in a mirror placed along the x-axis. This means that the positions of any characters or elements that are above the x-axis will be reflected below it, and vice versa. In the case of the word "TRIANGLE" written in a standard upright position, the reflection about the x-axis will result in each letter being flipped vertically.
Step 2: Analyzing the Options
- Option (A) suggests a general mirrored version of the word "TRIANGLE," but it doesn't specify the direction of the flip, and there is no indication that the mirror is along the x-axis.
- Option (B) correctly suggests that the mirror image is along the x-axis, which is exactly what the question asks. This option describes the correct transformation where each letter of the word "TRIANGLE" is flipped vertically around the x-axis, keeping the sequence of the letters intact.
- Option (C) and (D) similarly describe mirrored versions but fail to properly explain the vertical flip along the x-axis.
Step 3: Conclusion
The correct answer is option (B), as it clearly describes the vertical flip along the x-axis, which matches the desired transformation for the mirror image of the text. In a vertical flip, the word "TRIANGLE" remains the same sequence of letters, but the positions of the letters are mirrored vertically.
Thus, the correct answer is option (B).
Final Answer:
(B)
Given two operators \( \oplus \) and \( \odot \) on numbers \( p \text{ and } q \) such that \[ p \oplus q = \frac{p^2 + q^2}{pq} \text{and} p \odot q = \frac{p^2}{q}, \] if \( x \oplus y = 2 \odot 2 \), then \( x = \)