Asked by Anonymous
Can somebody show I how to use matrices to solve the following. I want to solve for Tab first. I wiill ask 9n other part later. It given Tad =1200.
.285Tab-.428Tac=0
-.428Tab-.285Tac+.384Tad=0
-0.857Tab-.857Tac+.923Tad=0
.285Tab-.428Tac=0
-.428Tab-.285Tac+.384Tad=0
-0.857Tab-.857Tac+.923Tad=0
Answers
Answered by
oobleck
No need for matrices, since all these linear combinations just add to zero.
If AX = 0 (all matrices) then X=0
Or, using Cramer's rule, since all the numerators have a zero column, they are all zero.
If AX = 0 (all matrices) then X=0
Or, using Cramer's rule, since all the numerators have a zero column, they are all zero.
Answered by
Anonymous
I don't know what that is . I plug in Tad=1200 and I get
eq1) 285Tab-.428Tac=0
eq2) -.428Tab-.285Tac+460.8=0
eq3) -0.857Tab-.857Tac+1107.6=0
Now how do I use eq1 and eq2 to to solve for Tab and Tac?
eq1) 285Tab-.428Tac=0
eq2) -.428Tab-.285Tac+460.8=0
eq3) -0.857Tab-.857Tac+1107.6=0
Now how do I use eq1 and eq2 to to solve for Tab and Tac?
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