![](data:image/svg+xml;utf8,<svg xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" viewBox="0 0 72 71" width="72"></svg>)
Let a and B be matrices of third order and | a | = 3 | B | = 2 | A-1 + B | = 2 find | a + B-1 |, where A-1 is the inverse matrix
|A||B+A^-1|=|AB+E|=|A+B^-1||B|
RELATED INFORMATIONS
- 1. Let | a | = 2, | B | = 3, find the inverse matrix of | - 2 (the transfer matrix of a and your matrix of B)|
- 2. Matrix determinant matrix determinant matrix determinant The simplest way to find the inverse matrix 1 0 0 0 0 1 0 0 -1 0 1 0 0 3 0 -6
- 3. Let n-order matrices A and B, deta = 2, DETB = - 3, and a * be the adjoint matrix of a, then what is det (2a * B ^ - 1) equal to?
- 4. A. If B is a nonzero matrix of order n, ab = 0, is deta = 0 or DETB = 0 correct?
- 5. Let a be a non-zero real matrix of order n (n > 2), and each element is equal to its algebraic cofactor in deta
- 6. English translation Accommodates external loads,valve configurations and standard make-up tools.
- 7. English translation Sometimes,U have to give up something that in spite of reluctant to ,but U can never give up yourself all over Ur life...
- 8. FORTRAN language problems DIMENSION M(4,3) DATA M/1,3,2,4,5,7,6,8,9,10,11,12/ K=3 WRITE(*,100)(M(K,1).I=1,3) 100 FORMAT(1X,3I5) END Find the result of the program and explain the meaning of each step,
- 9. Let's take a look at this error in FORTRAN and how to correct it? open(1,file=' data.txt ') \x09real h,v,a,t,f,v0,g,H0 \x09f=0.03 \x09t=0.1 \x09g=9.8 \x09H0=100 \x09a=g \x09h=0 \x09v=0 \x09v0=sqrt(g/f) \x09do while(hv0)then \x09write(*,"(1x,F3.4)") v0 \x09else \x09write(*,"(1x,F3.4)") v \x09end if \x09end do \x09end \x09 The error is as follows F:\fortran hui\Text1.for(2) : Error: A specification statement cannot appear in the executable section. real h,v,a,t,f,v0,g,H0 --------^ Error executing df.exe .
- 10. What does the slash on the wire in the circuit diagram mean? Is it a circuit?
- 11. Find the inverse of the following matrix: Line 1, 000, line 2, 200, line 3, 2130, line 4, 1214 I 24 0 0 0I I-12 12 0 0I （1\24） I-12 -4 8 0I I 3 -5 -2 6I
- 12. Using elementary row transformation to find the inverse matrix of a matrix the first row 0 2 - 2 - 4 the second row 1273 the third row 0 32 - 1 the fourth row 1130
- 13. Find the invertible matrix P and diagonal matrix D, so that p-1ap = D: A, the first row is 3,1,0, the second row is 0,3,1, and the third row is 0.03
- 14. The first row is 0,0,0,1, the second row is 0,0,1,1, the third row is 0,1,1,1, the fourth row is 1,1,1,1. Using the elementary row transformation method to find the inverse matrix of the invertible matrix, we need to calculate the whole process I hope you can help me,
- 15. According to the different values of the parameters, the rank of the first row 1 A - 1 2, the second row 2 - 1 a 5, and the third row 1 10 - 6 1 is obtained
- 16. Let a = {010 20-1 341}, I = {100 010 001}, find a + I ^ - 1
- 17. The first line is 120, the second line is 21 - 1, and the third line is 311. It is troublesome to write out the specific calculation process
- 18. Using elementary transformation to find the inverse matrix 1232 - 14011 Using elementary transformation to find the inverse matrix （1 2 3 2 -1 4 0 1 1） 3 * 3,
- 19. By using the elementary row transformation of matrix, the inverse matrix of square matrix 2231 - 10 - 121 is obtained
- 20. Using elementary transformation, the inverse matrix of matrix A = {(1,2,3), (2,2,1), (3,4,3)} is obtained A is a third order matrix