Do (q2) only plz 1.2.3.4.Let u € C³, v E C4, A= uv". Show that rank(A) ≤ 1.Let A =-13 Find a singular value decomposition of A.10 2 1. Let A = 0 0 3. Compute e by summing the power series.000Consider the quadratic formQ(x₁, 2, 3) = x - x² + 4x² + x₁x₂ − 3x173 +5X2X3.Find all matrices A E M3,3(R) such thatQ(x) =< x. Ax>. x = (₁, 12, 13).

We have to find the singular value decomposition of A For the help of eigen values and eigen vectors…

Answered: Let A = -1 413 Find a singular value…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter5: Inverse, Exponential, And Logarithmic Functions

Section5.6: Exponential And Logarithmic Equations

Problem 64E

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Exer. 81-82: When computations are carried out on a cal- culator, the quadratic formula will not always give accurate results if b' is large in comparison to ac, because one of the roots will be close to zero and difficult to approximate. (a) Use the quadratic formula to approximate the roots of the given equation. (b) To obtain a better approximation for the root near zero, rationalize the numerator to change ーb± VF - 4ac 20 to r = 2a ーb VF - 4ac and use the second formula. 81 x? + 4,500,000x – 0.96 = 0 82 x? - 73,000,000x + 2.01 = 0

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Let A = -1 413 Find a singular value decomposition of A.