Compute det B4 where B

Q: 29. Compute det B, where B = 1 2 2

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Q: 2 Let A= then det(3A") = 6- -2 - 18 -6

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Q: Prove that: 1- Ā. (B × C) = B . (Č × Ā) = C . (Ā × B)

A: As per our guideline we are supposed to answer only one asked question.kindly repost other question.…

Q: 3. Prove that (An B)² C A × B.

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Q: Evaluate fc 713 where C : |z| = 2. Ans. fc z+1)3 Ti ( – 4). 1 z² (z+1)³

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Q: Let 21 = 2+ j3 and z 4 j5. Evaluate

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Q: 7. Show that if A and B are similar, then det A = det B. %3D

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Q: Verify that (AB)T = BTAT.

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Q: det(AB) =det(A)det(B). Select one: OTrue O False

A: If C=abcd , then det(C)=ad-bc .

Q: 3. prove that: det (AB) = det (A) det (B) If a - (;). » - ( :) 2 -1 7 A = 3 2 4

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Q: 3. Find and and y= ivative of

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Q: Compute A - 31z and (313 )A, where A =

A: Given,       A=5-14-44-6-321

Q: Determine rank(A) and nullity(A). 2 2 3 3 2 2 4 4 5 5 0 0 0 0 1 1 A = 1 1 2 2 2 2 1 2 1 2 1 1 1

A: Given matrix, A=112233224455000011112222121212 To find the rank and nullity of the matrix.

Q: Let X: Uc4) out of st andard er dere d uniferm

A: From the given information, X=U4 out of 8 standard ordered uniform and Y=U5out of 8 standard ordered…

Q: Prove the A.B = B.A.

A: To prove AB = BA.

Q: Compute A B, where A = AB= -5 6 -5 0 and B = 6 7 2 9

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Q: Find det (A) (2 3 4 5 1 32 4 A = %3D 5 34 1 4 2 3 5,

A: To determine the determinant of the below matrix. A=2345  1324  5341  4235

Q: Prove that S4 = ((1 2 3 4) , (1 2 4 3) ). %3D

A: As you asked for question number 8 , and hence here it is.

Q: Evaluate O O O O K|4 2 6 wo|= • S² +2²+1 dt. - 3

A: Here is the solution:

Q: Evaluate each of the Fo llowings. V bano do V2

A: As per company guidelines we can solve first question. I hope that the given solution will help you.…

Q: Let zC LC and ZPOC ZP'O'C. 0" 0.

A: To find: The correct statement. Given information: ∠C≅∠C' and ∠POC≅∠P'O'C' Let O'' be a point on CO…

Q: 2 Find z. TVans form afthe f.llowing (a) {finwns

A: Calculate z-transform for n≥0: Zsinωn=∑n=0∞sinωnz-n               =12i∑n=0∞eiωn-e-iωnz-n…

Q: Suppise finten u ond . of U and w 45

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Q: 6. Compute 1,= de for p= 0,1 10

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Q: Given 21 = 3+j4 and 22 = 6+ j8, compute 21 а. 22 21 + z2 b. 2122

A: Note the algebraic result of complex number:    Convert into standard form where . Multiply…

Q: Determine if S3 e S3 is solvable.

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Q: 28. Compute Ak where A = [4.-3] 2 - 3.

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Q: 32y- 154-25x= o 152 =120 2と72 3 23 3. 23 3.130437783 %3D 120 55 23 ニ 23 Y-5.217 391304

A: Solve simultaneous  linear equation

Q: resubmit

A: We know about 3 important coordinate System which are Cartesian Coordinate System represented as…

Q: Compute [rN (1- ) ]- d. K

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Q: FinD Z 1. to #a-z°

A: Givenz=-2

Q: Prove that OfVg.dr = ] (Vfx Vg) · N ds.

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Q: -(b): Evaluate: (t + 4)(t + 4)dt.

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Q: [2 Compute: 1 4 2 - . Preview

A: Solving the problem by finding the the multiplication of the given matrices.

Q: Diagonalize A = 12 0 2 1 0 00 - 3 and compute A2019

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Q: Let a = (1, 3, 8) and b = (7, 3, 4). Compute 5a + 7b

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Q: Compute Edin (1)(d).

A: As per the question we are given a Dirichlet convolution between the sumof divisors function σ(n)…

Q: Compute A B, where A AB= 0 -2 2 -2 0 2 -4 7 8 -5 -1 2 and B = 8 -2 1 -5 -1 3

A: This question can be solved using the concept of multiplication of matrices.

Q: Compute T B2

A: Given: B=1-1-11 and T:ℝ2,2→ℝ2,2 defined by T(A)=AB-BA. Also, B2=1001, 0110, 100-1, 01-10 To find:…

Q: 4. Evaluate: [ 1 dt. Vt2 –6t+13

A: Integration of the function helps to find the required value of the given expression. Integration…

Q: o Let A-

A: The given matrix is : A=1-111 Calculate the value of norm A∞. We know the formula of the infinity…

Q: Let a = and b = . Find - à - b.

A: Given :a→=5, -5, -1b→=-4, 4, 0

Q: Compute/o . Show your work.

A:

Q: a) Expand Ca-b)Catb) b) Hence, expand ox-y+2)(ctytz)

A: a) Expanding (a - b )(a + b)  (a - b)(a + b) =  a(a+b) - b( a+b)                        =  a.a + a.b…

Q: Let A= then det(3A") = %3D O 18

A: We use Matrix and determinant concept here.

Q: Suppose that det A = 3 and det B = – 1. Find det(AB³A™B-1)

A: Determinant Properties: 1) det(AB)=det(A) det(B) 2) det(A)=Det(AT ) 3) det(An)=(det(A))n 4)…