Number and Algebra
Functions
Geometry & Trigonometry
Statistics & Probability
Calculus
Find the magnitude of the vector v=⟨3,4⟩\mathbf{v} = \langle 3, 4\ranglev=⟨3,4⟩ and its unit vector.
Find the magnitude of the vector v=⟨−2,5⟩\mathbf{v} = \langle -2, 5\ranglev=⟨−2,5⟩ and its unit vector.
Find the magnitude of the vector v=⟨1,2,2⟩\mathbf{v} = \langle 1,2,2\ranglev=⟨1,2,2⟩ and its unit vector.
Find the magnitude of the vector v=⟨12,−32⟩\mathbf{v} = \langle \tfrac12, -\tfrac32\ranglev=⟨21,−23⟩ and its unit vector.
Find the magnitude of the vector v=⟨0,−7,24⟩\mathbf{v} = \langle 0,-7,24\ranglev=⟨0,−7,24⟩ and its unit vector.
Find the magnitude of the vector v=⟨−3,4,12⟩\mathbf{v} = \langle -3,4,12\ranglev=⟨−3,4,12⟩ and its unit vector.
Find the magnitude of the vector v=⟨5,−5,5⟩\mathbf{v} = \langle 5,-5,5\ranglev=⟨5,−5,5⟩ and its unit vector.
Find the magnitude of the vector v=⟨32,−32,0⟩\mathbf{v} = \langle \tfrac{3}{2}, -\tfrac{3}{2}, 0\ranglev=⟨23,−23,0⟩ and its unit vector.
Find the magnitude of the vector v=⟨2,−1,2⟩\mathbf{v} = \langle 2,-1,2\ranglev=⟨2,−1,2⟩ and its unit vector.
Find the magnitude of the vector v=⟨−3,1,2⟩\mathbf{v} = \langle -\sqrt{3},1,2\ranglev=⟨−3,1,2⟩ and its unit vector.
Find the magnitude of the vector v=⟨2,2,2⟩\mathbf{v} = \langle \sqrt{2},\sqrt{2},\sqrt{2}\ranglev=⟨2,2,2⟩ and its unit vector.
Find the magnitude of the vector v=⟨1,−1,1,−1⟩\mathbf{v} = \langle 1,-1,1,-1\ranglev=⟨1,−1,1,−1⟩ in R4\mathbb{R}^4R4 and its unit vector.
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Question Type 3: Doing simple calculations with vectors
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Question Type 5: Finding distance between any two simple vectors