
Vectors: MATH 171 Problems 1 & 2
Proving associative and scalar multiplication properties for vectors
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Proving associative and scalar multiplication properties for vectors
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Using vectors to prove facts about equilateral triangles and a scalar multiplication property for the dot product
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Proving a property of scalar multiplication for limits using the epsilon-delta definition and using the Squeeze Theorem for Limits.
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Basic Vector Operations such as Addition, Subtraction, and Scalar Multiplication
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Showing that \(R^{n\times x}\) with the usual matrix addition and scalar multiplication is a vector space
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Determining if a set with defined operations is a vector space
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