Chapter 11: Q. 1 (page 879)
Unit vectors: If v is a nonzero vector, explain why is a unit vector.
Short Answer
By definition of a unit vector if v is a nonzero vector then is a unit vector.
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Chapter 11: Q. 1 (page 879)
Unit vectors: If v is a nonzero vector, explain why is a unit vector.
By definition of a unit vector if v is a nonzero vector then is a unit vector.
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Under what conditions does a twice-differentiable vector valued function not have a binormal vector at a point in the domain of ?
Prove that the cross product of two orthogonal unit vectors is a unit vector.
For each of the vector-valued functions, find the unit tangent vector.
For each of the vector-valued functions, find the unit tangent vector.
Given a vector-valued function r(t) with domain what is the relationship between the graph of r(t) and the graph of kr(t), where k > 1 is a scalar?
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