Draw a rough figure of a quadrilateral that is not a parallelogram but has exactly two opposite angles of equal measure.

Answer

To solve the question of drawing a quadrilateral that is not a parallelogram but has exactly two opposite angles of equal measure, we can follow these steps:

### Step-by-Step Solution:

1. **Understand the Properties of Quadrilaterals**:
- A quadrilateral is a four-sided figure.
- A parallelogram has opposite sides that are equal and parallel, and opposite angles that are equal.

2. **Identify the Requirements**:
- We need a quadrilateral that is not a parallelogram.
- It must have exactly two opposite angles that are equal.

3. **Choose a Suitable Quadrilateral**:
- A kite is a good choice because it has one pair of opposite angles that are equal, while the other pair is not necessarily equal.

4. **Draw the Kite**:
- Start by drawing two equal-length sides that meet at a vertex. Label the vertices as A and B.
- From point A, draw another side (AC) that is not equal to AB.
- From point B, draw a side (BD) that is equal in length to AC but does not create parallel sides with AB.
- Connect points C and D to complete the quadrilateral ABCD.

5. **Label the Angles**:
- Assume angle A and angle C are equal (let's say both are 110 degrees).
- The angles B and D will be different from A and C, ensuring that we have exactly two opposite angles that are equal.

6. **Final Check**:
- Verify that the figure does not have parallel sides and that it meets the requirement of having exactly two opposite angles equal.

### Final Figure:
The rough figure of the kite (quadrilateral ABCD) should look something like this:

```
B
/ \
/ \
A-----D
\ /
\ /
C
```