Find two linearly independent vectors perpendicular to the vector
Expert Answer. 98% (47 ratings) Transcribed image text: Find two linearly independent vectors perpendicular to the vector v = [2 -3 3].
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Expert Answer. 98% (47 ratings) Transcribed image text: Find two linearly independent vectors perpendicular to the vector v = [2 -3 3].
Solve Now
Calculate the perimeter of a square if the area is 81. Find three consecutive integers whose sum is 42. Given that f ( x) = 4 x − x 2 for x ≤ 2 is invertible, find f − 1 ( x) Find x
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X 1 is equal to -9. And if you put X to Z equals to zero and X three Z equals to one, then X. Then X one is equal to -9. So that two linearly independent vectors perpendicular to the vector is
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To find linearly independent vector perpendicular to vector. v → = [ 1 3 9] solution. let X = [ x 1 x 2 x 3] as we know, two vectors are perpendicular when v → ⋅ X = 0. substitute the values. [ 1 3 9]
The answer to the equation is 4.
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Mathematical equations are a way of representing mathematical relationships between variables. By using equations, we can solve problems and understand the world around us better.
One plus one is two.
The formal definition of linear independence. A set of vectors is linearly independent if and only if the equation: c 1 v → 1 + c 2 v → 2 + ⋯ + c k v → k = 0 →. has only the trivial solution. What