To solve the problem and find the remaining angles of the parallelogram, we will use the properties of a parallelogram:

1. Opposite angles are equal.
2. Adjacent angles are supplementary (sum up to $180^\circ$).

Given:

• $\angle C = 44^\circ$

Step-by-Step Solution:

1. Since opposite angles are equal, we know: $\angle A = \angle C = 44^\circ$

2. The adjacent angles are supplementary: $\angle C + \angle D = 180^\circ$ Substituting $\angle C = 44^\circ$: $44^\circ + \angle D = 180^\circ$ Solving for $\angle D$: $\angle D = 180^\circ - 44^\circ = 136^\circ$

3. Since opposite angles are equal, we know: $\angle B = \angle D = 136^\circ$

Final Answer:

• $\angle B = 136^\circ$
• $\angle A = 44^\circ$
• $\angle D = 136^\circ$

Let me know if you need further clarification!

Related Questions:

1. What are the properties of a parallelogram?
2. How do you calculate adjacent angles in any quadrilateral?
3. What are the special cases of parallelograms, like rectangles or rhombuses?
4. How do you prove that opposite angles are equal in a parallelogram?
5. Can the interior angles of a parallelogram ever be all equal?

Tip:

Always remember that in a parallelogram, opposite angles are congruent, and consecutive (adjacent) angles are supplementary.