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If A₁ = [a, b₁ [d₁ e₁ fi 3 real numbers, show that: 9. (A₁ + A₂) + A3 = A₁ + (A₂ + A3) 10. (k+h) A₁ = kA₁ +hA₁ A₂ = [a₂ b₂ [d₂ e₂ f₂] and A3 = [a3 b3 [d3 e3 f3] 11. k (A₁ + A₂) = kA₁ + KA₂ 12. k (hA3) = (kh) Az are any 2 x 3 matrices, and k and h are

If A₁ = [a, b₁ [d₁ e₁ fi 3 real numbers, show that: 9. (A₁ + A₂) + A3 = A₁ + (A₂ + A3) 10. (k+h) A₁ = kA₁ +hA₁ A₂ = [a₂ b₂ [d₂ e₂ f₂] and A3 = [a3 b3 [d3 e3 f3] 11. k (A₁ + A₂) = kA₁ + KA₂ 12. k (hA3) = (kh) Az are any 2 x 3 matrices, and k and h are

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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If A₁ = a a₁ b₁c₁ d₁ e₁ [a₂ b₂ C₂ d₂ e2 f2. real numbers, show that: 9. (A₁ #A₂) + A3 = A₁ + (A₂ + A3) 10. (k+h) A₁ = kA₁ +hA₁ A₂ = 3. and A3 = [a3 b3 C3] [d3 e3 f3] 11. k (A₁ + A₂) = kA₁+kA₂ 12. k (hA3) = (kh) Az are any 2 x 3 matrices, and k and h are
Transcribed Image Text:If A₁ = a a₁ b₁c₁ d₁ e₁ [a₂ b₂ C₂ d₂ e2 f2. real numbers, show that: 9. (A₁ #A₂) + A3 = A₁ + (A₂ + A3) 10. (k+h) A₁ = kA₁ +hA₁ A₂ = 3. and A3 = [a3 b3 C3] [d3 e3 f3] 11. k (A₁ + A₂) = kA₁+kA₂ 12. k (hA3) = (kh) Az are any 2 x 3 matrices, and k and h are
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