Sketch a solid with a uniform cross-section ABCDE and edge BH. Indicate hidden edges with broken lines and visible edges with solid lines.

Since BH is an edge, H is the point corresponding to B on the back face. We will label the points corresponding to A, C, D, E as A', C', D', E' respectively.

These edges will be parallel to BH and have the same length as BH.

• Draw a line segment from A, parallel to BH, to point A'. This line segment AA' will be hidden, so draw it as a broken line.
• Draw a line segment from C, parallel to BH, to point C'. This line segment CC' will be visible, so draw it as a solid line.
• Draw a line segment from D, parallel to BH, to point D'. This line segment DD' will be visible, so draw it as a solid line.
• Draw a line segment from E, parallel to BH, to point E'. This line segment EE' will be hidden, so draw it as a broken line.

• Draw a line segment connecting A' to H. This line segment A'H will be hidden, so draw it as a broken line.
• Draw a line segment connecting H to C'. This line segment HC' will be visible, so draw it as a solid line.
• Draw a line segment connecting C' to D'. This line segment C'D' will be visible, so draw it as a solid line.
• Draw a line segment connecting D' to E'. This line segment D'E' will be visible, so draw it as a solid line.
• Draw a line segment connecting E' to A'. This line segment E'A' will be hidden, so draw it as a broken line.

The completed sketch will show the original pentagon ABCDE and the line BH as solid lines. The additional lines will be:

• Broken lines: AA', EE', A'H, E'A'
• Solid lines: CC', DD', HC', C'D', D'E'

The final answer is the completed sketch as described above.