Consider the matrix attatched and the vector u = (2 0)*. Let B=(A−AT)2 and define vector v = Bu. If v = (v1 v2)*, Write down the value of v1 (the top value from the vector v) u = (2 0) is 2 on top and 0 on bottom in a vector bracket* v = (v1 v2) is v1 on top and v2 on bottom in a vector bracker*

Consider the matrix attatched and the vector u = (2 0). Let B=(A−AT)2 and define vector v = Bu. If v = (v1 v2), Write down the value of v1 (the top value from the vector v) u = (2 0) is 2 on top and 0 on bottom in a vector bracket* v = (v1 v2) is v1 on top and v2 on bottom in a vector bracker*

Intermediate Algebra

10th Edition

ISBN:9781285195728

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter6: Quadratic Equations And Inequalities

Section6.S: Summary

Problem 1S

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Question

Consider the matrix attatched and the vector u = (2 0)*. Let B=(A−A^T)² and define vector v = Bu. If v = (v₁ v₂)*,

Write down the value of v₁ (the top value from the vector v)

u = (2 0) is 2 on top and 0 on bottom in a vector bracket*

v = (v₁ v₂) is v₁ on top and v₂ on bottom in a vector bracker*

Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.

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