Find K, if the equations below are consistent
2x + 3y - 2 = 0,
2x + 4y - K = 0,
x-2y + 3k=0
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Answer:
Step-by-step explanation:
2x+3y−7=0→(1)
(K−1)x+(K+2)−3K=0
For, these two equations to have infinite solutions,
K−12=K+23=−3K−7
⇒K−12=K+23
⇒3K−3=2K+4
⇒K=7
Now, K−12=−3K−7
⇒7K−7=6K
⇒K=7
∴ For K=7, these equations will have infinite solutions.
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