If three lines ax+a^y+1=0, bx+b^2y+1=0 and cx+c^2y+1=0 are concurrent,

1.	If three lines ax+a^y+1=0, bx+b^2y+1=0 and cx+c^2y+1=0 are concurrent, show that at least two of the three constants a,b,c are equal.
Answer» Step-by-step EXPLANATION: a=b=c HOPE IT HELPS ☺️ PLEASE MARK AS BRAINLIEST

If three lines ax+a^y+1=0, bx+b^2y+1=0 and cx+c^2y+1=0 are concurrent, show that at least two of the three constants a,b,c are equal.

Answer»

Step-by-step EXPLANATION:

a=b=c

HOPE IT HELPS ☺️

PLEASE MARK AS BRAINLIEST

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If three lines ax+a^y+1=0, bx+b^2y+1=0 and cx+c^2y+1=0 are concurrent, show that at least two of the three constants a,b,c are equal. ​

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If three lines ax+a^y+1=0, bx+b^2y+1=0 and cx+c^2y+1=0 are concurrent, show that at least two of the three constants a,b,c are equal.