Question

which triangle is the result of the sequence of transformations? △j △k △l

Explanation:

To solve this, we analyze the transformations (like reflection, translation, rotation) applied. Let's assume the original triangle (not labeled here, but likely a starting triangle) undergoes a sequence of transformations.

Looking at the triangles:

• $\triangle J$: Positioned in the top - left.
• $\triangle K$: A reflection (over y - axis maybe) of a triangle, but not matching typical transformation sequences for the lower triangles.
• $\triangle L$: If we consider transformations like translation (moving) and maybe reflection, $\triangle L$ matches the result of a sequence that could involve reflecting over the y - axis and translating down (or other combined transformations) from a starting triangle (e.g., if we start with a triangle similar to the one forming $\triangle L$ after transformations).

By analyzing the position and shape after transformation sequences (reflection, translation), $\triangle L$ matches the result of the transformations.

Answer:

$\triangle L$