The uploaded image appears to be a geometry problem, written in Arabic, with a quadrilateral $ABCD$ and associated data, including angles, side lengths, and certain calculations. Here's a detailed breakdown of what I observe and can address:

1. Given Information:

   • $AB = 6 \, \text{cm}$
   • $AD = 4 \, \text{cm}$
   • $DM = 4 \, \text{cm}$
   • $\angle ABD = 35^\circ$
   • $\angle DMA = 70^\circ$
   • Diagonal segments and measurements are marked.

2. Questions to Solve:

   • Analyze $ABCD$ and confirm whether it is a parallelogram.
   • Verify lengths of $BC$ and $DC$ to determine symmetry.
   • Calculate missing angles using triangle and quadrilateral angle-sum properties.
   • Address specific angles, such as $\angle BDC$, $\angle BDA$, and others as highlighted in the image.

3. Next Steps: To solve, I'll apply geometric principles such as:

   • Angle properties in triangles: Use the fact that the sum of angles in a triangle is $180^\circ$.
   • Properties of parallelograms: Opposite sides are equal, and opposite angles are equal.
   • Supplementary angles: Along a straight line, angles add up to $180^\circ$.

Let me know which specific question you'd like me to start with, or if you'd like a full solution for the problem set visible in the image.

Would you like detailed steps for a specific part or the full solution?

Here are 5 related questions for deeper understanding:

1. What are the necessary conditions to prove a quadrilateral is a parallelogram?
2. How do you calculate angles when given one diagonal and adjacent angles?
3. How can you confirm symmetry in $ABCD$ if $BC = DC$?
4. What role do supplementary angles play in solving for $\angle DMA$?
5. Can you derive $BD$ using the triangle properties in $\triangle ABD$?

Tip: Always draw clear auxiliary lines or mark angles and sides to visually support your solution.