Question

crack the codeproperties of parallelogramseach of the figures pictured is a parallelogram.1. parallelogram with side expressions $7x+4$ and $3(x+8)$2. parallelogram with angles $38^\circ$, $47^\circ$, $65^\circ$, $x^\circ$3. parallelogram with angles $43^\circ$, $56^\circ$, $x^\circ$4. parallelogram with angles $(2x-6)^\circ$ and $136^\circ$5. parallelogram with angles $(2x+10)^\circ$ and $(3x-15)^\circ$6. parallelogram with angles $48^\circ$ and $(16x)^\circ$7. parallelogram with diagonal segment expressions $2x+2$, $5x-10$, $x-3$8. parallelogram with angles $42^\circ$, $(2x)^\circ$, $(2x+14)^\circ$9. parallelogram with angles $(3x+50)^\circ$ and $(2x+30)^\circ$10. parallelogram with side lengths $8$ and $2x+4$11. parallelogram with angles $72^\circ$, $54^\circ$, $26^\circ$, $x^\circ$12. parallelogram with angles $96^\circ$, $64^\circ$, $x^\circ$

Explanation:

Step1: Solve top-right parallelogram

In a parallelogram, consecutive angles are supplementary, and the angle $x$ is supplementary to $56^\circ$.
$x = 180 - 56 = 124$

Step2: Solve middle-top parallelogram

In a parallelogram, opposite angles are equal, and the sum of angles in a triangle is $180^\circ$. First find the[LLM SSE On Failure]

Answer:

Step1: Solve top-right parallelogram

In a parallelogram, consecutive angles are supplementary, and the angle $x$ is supplementary to $56^\circ$.
$x = 180 - 56 = 124$

Step2: Solve middle-top parallelogram

In a parallelogram, opposite angles are equal, and the sum of angles in a triangle is $180^\circ$. First find the[LLM SSE On Failure]