The equations of the lines through the point of intersection of the lines \[x-y+1=0\] and \[2x-3y+5=0\] and whose distance from the point (3, 2) is \[\frac{7}{5},\]is [IIT 1963]

\[3x-4y-6=0\] and \[4x+3y+1=0\]

\[3x-4y+6=0\] and \[4x-3y-1=0\]

\[3x-4y+6=0\] and \[4x-3y+1=0\]

The equations of the lines through the point of intersection of the li

1.	The equations of the lines through the point of intersection of the lines \[x-y+1=0\] and \[2x-3y+5=0\] and whose distance from the point (3, 2) is \[\frac{7}{5},\]is [IIT 1963]
A.	\[3x-4y-6=0\] and \[4x+3y+1=0\]
B.	\[3x-4y+6=0\] and \[4x-3y-1=0\]
C.	\[3x-4y+6=0\] and \[4x-3y+1=0\]
D.	None of these
Answer» D. None of these

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The equations of the lines through the point of intersection of the lines \[x-y+1=0\] and \[2x-3y+5=0\] and whose distance from the point (3, 2) is \[\frac{7}{5},\]is [IIT 1963]

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