According to the parallelogram rule, what does the diagonal of a constructed parallelogram represent?

Enhance your knowledge for the ASU PHY101 Exam. Prepare with multiple choice questions, flashcards, and explanations. Get exam ready with ease!

The diagonal of a constructed parallelogram represents the resultant or sum of two vectors. This concept stems from vector addition, where two vectors can be represented as the adjacent sides of a parallelogram. The diagonal that connects the origin to the opposite vertex of the parallelogram effectively combines both vectors into a single entity, which depicts their cumulative effect in both magnitude and direction.

In this context, the two vectors are represented by two sides of the parallelogram, with their tails at the same point. The diagonal vector, then, visually and mathematically captures the resultant of these two originating vectors. This geometric interpretation is particularly useful in physics and engineering when analyzing forces, velocities, or any vector quantities that combine in different directions.

Recognizing the diagonal as the resultant highlights the elegance of vector addition and provides a clear visual understanding of how two separate influences can combine into one coherent outcome.

Subscribe

Get the latest from Examzify

You can unsubscribe at any time. Read our privacy policy