find k if the equation is consistent
(k+1)x+(k-1)y+(k-1)=0
(k-1)x+(k+1)y+(k-1)=0
(k-1)x+(k-1)y+(k+1)=0
The one who solves the whole answer will be marked as brainliest.
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Answer:
K = -1
Step-by-step explanation:
Subtracting all equations together, x and y terms get canceled.
Remaining terms are:
(k-1)-(k-1)-(k+1)=0
= k-1-k+1-k-1 = 0
-k-1=0
Hence k=-1
Hope it helps:)
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