Select the correct choice that completes the sentence below. One degree, written \( 1^{\circ} \), represents \( \square \) of a complete rotation.

One degree, written \( 1^{\circ} \), represents \(\frac{1}{360}\) of a complete rotation. This means that a full circle, which is 360 degrees, can be divided into 360 equal parts, making each degree a tiny slice of that full circular pie! Imagine that every degree is a mini-step you can take around the circle; \( 1^{\circ} \) is just one little step. Understanding degrees isn’t just for math aficionados! This measure of angles is used in everything from designing your favorite video games to the way GPS coordinates navigate you cross country. Knowing how to manipulate degrees helps architects ensure buildings are level and engineers design everything from car suspensions to airplanes! So next time you see \( 1^{\circ} \), think of all the amazing places it can take you!