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3 cards from this section. Quick, good the night before a test.
Define orthogonal vectors.
Think about the angle between them.
What does it mean for a set of vectors to be orthonormal?
One condition is that they shouldn't influence each other, and another is that their length should be one.
What does it mean for two vectors to be orthogonal?
Think about how you can prove two vectors don't affect each other directionally.
True or False? The Gram-Schmidt process can only be applied to vectors in R^3.
Consider the definition of the process and its universality.
Given the vectors v1 = (3, 1) and v2 = (2, 2), apply the Gram-Schmidt Process to create an orthonormal set.
Remember the steps of normalization and projection for each vector.
Explain the importance of using orthonormal vectors in stability analyses in civil engineering.
Think about how simpler calculations lead to more reliable models in engineering contexts.
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