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2 cards from this section. Quick, good the night before a test.
What is an n-tuple?
Think of examples like (1, 2, 3) or (x, y).
Define closure property in the context of vector spaces.
Consider addition of two vectors.
What does ℝⁿ represent?
Consider what the notation implies about dimensions.
Are all real-valued functions a subset of vector spaces?
Evaluate if functions can be added or scaled.
Show that the set of all continuous real-valued functions forms a vector space.
Consider the properties of continuity and addition.
Determine if the set { f(x) = x³, g(x) = 2x² } is a vector space under standard polynomial operations.
Focus on the definition of polynomial spaces.
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