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ineedhelp2285
10.07.2019 •
Mathematics
Linear algebra with applications (9th edition) chapter 6.8, problem 20me bookmark show all steps: on problem in some of the earlier exercises, we used matlab's eigshow command to look at geometric interpretations of the eigenvalues and eigenvectors of 2 x 2 matrices. the eigshow facility also has an svdshow mode that we can use to visualize the singular values and singular vectors of a nonsingular 2 x 2 matrix. before using the svdshow facility, we establish some basic relations between the right and left singular vectors. let a be a nonsingular 2 x 2 matrix with singular value decomposition a-usvt and singular values s1s11 and s2 22. explain why each of the following are true: (a) av- us b)av1-su and av2 s2u2 (c) v 1 and v2 are orthogonal unit vectors and the images av1 and av2 are also orthogonal. (d) iavill = s, and iavall = s2 step-by-step solution
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Ответ:
1. Using the formula for nth term ( = a1 * r^(n-1)
the 5th term = (-2)*(1/4)^4
= -2/256 = -1/128 (answer)
2. The 4 terms between 1 and 32 are found as follows:-
a1 = 1 and a6 = 32 so 32/1 = a6/a1
therefore 32/1 = a1r^5 / a1
so r^5 = 32 and r = 2
so 4 terms are a1r, a1r^2, a1^r^3 and a1r^4
= 2, 4, 8, 16 (answer)
3. You need the sum of 10 terms where a1 = -2 and r = 3
S10 = -2 * (3^10 - 1) / (3 - 1)
= -59058
4. Sum to infinity = a1 / (1 - r)
a1 = 1 and r = 1/2
so the answer is 1 / (1 - 1/2)
= 1 / 1/2
= 2 (answer)