Asked by True
Find the value of y for which the equation below is true.
|2x| |y + 7|
|x | = |7 - 3y|
3, -3, 1, or 4
|2x| |y + 7|
|x | = |7 - 3y|
3, -3, 1, or 4
Answers
Answered by
MathMate
Multiply the second equation by 2 to get the system:
|2x| |y + 7|
|2x| = |14 - 6y|
Equating the right-hand side gives us the TWO equations:
2*(7-3*x)=(x+7)
which can be solved for x, and x=1
or
2*(7-3*x)=-(x+7) which gives x=21/5.
Make an appropriate choice of the solutions.
|2x| |y + 7|
|2x| = |14 - 6y|
Equating the right-hand side gives us the TWO equations:
2*(7-3*x)=(x+7)
which can be solved for x, and x=1
or
2*(7-3*x)=-(x+7) which gives x=21/5.
Make an appropriate choice of the solutions.
Answered by
Steve
These are matrices.
I get y=1
I get y=1
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