in parallelogram wxyz, the length of zy = 14 in, zx = 18 in, and xy = 6 in. drag and drop the length of tx, wz, and wx in the figure provided.

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{ "quality": "clear", "question_count": 1, "skills_matched": [ "step_cot", "blank_filling_formatter", "explain_then_answer", "quick" ], "needs_drawing": false, "concepts_used": [], "new_concepts": [ "Parallelogram Properties", "Diagonals of Parallelogram" ], "current_concepts": [ "Parallelogram Properties", "Diagonals of Parallelogram" ] } ## Identify opposite side lengths $$ \begin{aligned} &WZ = XY = 6\text{ in} \ &WX = ZY = 14\text{ in} \end{aligned} $$ ## Calculate diagonal segment length $$ \begin{aligned} &TX = \frac{1}{2} \cdot ZX \ &TX = \frac{1}{2} \cdot 18 = 9\text{ in} \end{aligned} $$ In Parallelogram $WXYZ$, the length of $ZY = 14\text{ in}$, $ZX = 18\text{ in}$, and $XY = 6\text{ in}$. Drag and drop the length of $TX$, $WZ$, and $WX$ in the figure provided. - The length of $TX$ is $9\text{ in}$. - The length of $WZ$ is $6\text{ in}$. - The length of $WX$ is $14\text{ in}$. { "subject": "Mathematics", "question_type": "Fill-in-the-blank", "knowledge_point": [ "Mathematics", "Geometry", "Parallelogram Properties" ] }

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Identify opposite side lengths

Calculate diagonal segment length

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