6. A PHARMACEUTICAL COMPANY PRODUCES THREE TYPES OF TABLETS EACH OF WHICH CONTAINS UNITS OF IRON AND RIBOFLAVEN IN THE FOLLOWING AMOUNTS.' TABLET A TABLET B TABLET C IRON RIBOF LAVEN 2 ス 3 10 DETERMINE How MANY OF EACH TABLET COULD BE PRODUCED TO MAKE USE 10 UNITS OF IRON AND 29 UNITS OF RIBOFLA Vid. USE GAUSS-JOROA EHMCATIO

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter6: Linear Systems
Section6.2: Guassian Elimination And Matrix Methods
Problem 93E
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please send handwritten solution for Q 6 only handwritten solution accepted
5.
SOLVE THE LINEAR SYSTEM AX=6
X, + 3 X, + 2 X+ Xy = 8
2X, + GX,+ 5 Xg + 3Xy = 6
USE GAUSS -JORDAN ELIMINATION. AT SOME
%3D
APPROPRIATE POINT MAKE VSE OF MATRIX RANK
6. A PHARMACEUTICAL COMPANY PRODUCES THREE
TYPES OF TABLETS EACH OF WHICH CONTAINS UNITS
OF IRON AND RIBOFLAVEd iN THE FOLLOWING AMOUNTS.!
TABLET A
TABLET B
TABLET C
IRON
2
RIBOF LAVEN
2
3
DETERMINE HOW MANY OF EACH TABLET COULD BE
PRODUCED TO MAKE USE 10 UNITS OF IRON AND
29 UNITS OF RIBOFLAVIN. USE GAUSS-JOROAN ELIMINATION
AND MATRIX RANKS
7,
SHOW THAT FOR EVERY 2x2 DETERMINANT ANO
CONSTANT K THAT!
det (KA) = K² det lA)
8. GIVEN! det (A) = 5
det (6) = 3
EVALUATE;
a. det (A')
b. det (A')
c. det (A²)
d det (2B)
e det (A+ B)
fi det (AB')
Transcribed Image Text:5. SOLVE THE LINEAR SYSTEM AX=6 X, + 3 X, + 2 X+ Xy = 8 2X, + GX,+ 5 Xg + 3Xy = 6 USE GAUSS -JORDAN ELIMINATION. AT SOME %3D APPROPRIATE POINT MAKE VSE OF MATRIX RANK 6. A PHARMACEUTICAL COMPANY PRODUCES THREE TYPES OF TABLETS EACH OF WHICH CONTAINS UNITS OF IRON AND RIBOFLAVEd iN THE FOLLOWING AMOUNTS.! TABLET A TABLET B TABLET C IRON 2 RIBOF LAVEN 2 3 DETERMINE HOW MANY OF EACH TABLET COULD BE PRODUCED TO MAKE USE 10 UNITS OF IRON AND 29 UNITS OF RIBOFLAVIN. USE GAUSS-JOROAN ELIMINATION AND MATRIX RANKS 7, SHOW THAT FOR EVERY 2x2 DETERMINANT ANO CONSTANT K THAT! det (KA) = K² det lA) 8. GIVEN! det (A) = 5 det (6) = 3 EVALUATE; a. det (A') b. det (A') c. det (A²) d det (2B) e det (A+ B) fi det (AB')
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