SOLUTION: Solve the system by back substitution:
4x+8y+2z+6w= -5
-y-6z-2w= -8
-3z-3w= -6
-5w= -15
The set solution is: _,_,_,_
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-> SOLUTION: Solve the system by back substitution:
4x+8y+2z+6w= -5
-y-6z-2w= -8
-3z-3w= -6
-5w= -15
The set solution is: _,_,_,_
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2. Substitute the value of you discovered in step 1 into the third equation and then solve for .
3. Substitute the value of from step 1 and the value of from step 2 into the second equation and then solve for .
4. Substitute the values of , , and from the first three steps into the first equation and solve for
The way you are asking for the answer is incorrect. A list of the values of the four variables is NOT the solution set of the 4X4 system of equations. The solution set of this system has a single element, namely the ordered quadruple of the form . The solution set would then need to be written: .
John
My calculator said it, I believe it, that settles it