Practical Geometry

To draw a circle, we keep the compass pointer fixed and move the pencil point. The fixed point represents the:

If a circle has a diameter of $16\text{ cm}$, then its radius is:

A piece of a circle's boundary is called an:

If you draw a line segment of $3.2$ cm and another of $1.8$ cm, what is their total length?

A segment that is $1$ cm long is made of how many $1$ mm parts?

Which of these is the correct way to name a line segment with endpoints $M$ and $N$?

Before drawing the arc on the new line, you must ensure the compass needle is placed exactly on the:

The segment we are asked to duplicate at the start of a problem is often called the _______ segment.

If the original segment is $\overline{AB}$, a common and clear way to name its constructed copy is:

If a line $l$ is the perpendicular bisector of segment $XY$, how many points on $l$ are at equal distance from $X$ and $Y$?

The angle between the adjacent sides of a square is:

Two lines that intersect at $90^{\circ}$ are called:

If line $p$ is the perpendicular bisector of $AB$, and $Q$ is the point where they meet, then $\angle AQP$ (where $P$ is on line $p$) is:

What is the purpose of drawing arcs above AND below the line segment?

If $CD = 22$ cm, what is the length of the segment from $C$ to its perpendicular bisector?

Which of these tools is NOT strictly necessary for constructing a $60^\circ$ angle using the classical method?

If you have a $30^\circ$ angle and you want to make it $60^\circ$, you should:

Which angle is formed by bisecting the region between the $60^\circ$ mark and the $120^\circ$ mark on a construction?

How many rays are needed to form the final copied angle?

If we use a ruler and compass to copy an angle, the method is more ______ than using a protractor.

In the name $\angle DEF$, the middle letter $E$ always represents the ______.

If ray $BD$ bisects $\angle ABC$ and $\angle ABC = 136^\circ$, find the measure of $\angle CBD$.

What is the measure of each angle formed by bisecting an angle of $168^\circ$?

If an angle of $108^\circ$ is bisected, each of the resulting angles is a/an: