Let a,b, c and d be non-zero numbers. If the point of intersection of the lines `4ax + 2ay+c=0` and `5bx+2by +d=0` lies in the fourth quadrant and is equidistant from the two axes, then

Let a, b, c and d be non-zero numbers. If the point of intersection of the line 4ax+2ay+c = 0 and 5bx+2by+d=0 lies in the fourth quadrant and is equidistant from the two axes, then

Let a, b , c and d be nonzero number . If the point of intersection of the lines 4ax + 2ay + c = 0 and 5 b x + 2 by + d = 0 lies in the fouth quadrant and is eqaidistant from the two axes , then _

Let a, b, c and d be non-zero numbers. If the point of intersection of the lines 4a x+""2a y+c=""0 and 5b x+""2b y+d=""0 lies in the fourth quadrant and is equidistant from the two axes then (1) 2b c-3a d=""0 (2) 2b c+""3a d=""0 (3) 3b c-2a d=""0 (4) 3b c+""2a d=""0

Let a, b, c and d be non-zero numbers. If the point of intersection of the lines 4ax+2ay+c=0 and 5bx+2by+d=0 lies in the fourth quadrant is equidistant from the two axes, then :

Let a,b c and d be non-zero numbers.If the point of intersection of the line 4ax+2ay+c=0 and 5bx+2by+d=0 lies in the fourth quadrant and is equidistant from the two axes then: a.3bc-2ad=0 b.3bc+2ad=0 c.2bc-3ad=0 d.2bc+3ad=0

If the point of intersection of the lines 2px+3qy+r=0 and px-2qy-2r=0 lies strictly in the fourth quadrant and is equidistant from the two axes, then

If the point of intersection of the line 2ax + 4ay+c =0 and 7bx +3by-d=0 lies in the 4^(th) quadrant and is equidistant from the two axes, where a,b,c and d are non-zero numbers, then ad:bc equals to

If the point of intersection of the lines 2ax+4ay+c=0 and 7bx+3by-d=0 lies in the 4th quadrant and is equidistant from the two axes, where a, b, c and d are non-zero numbers, then ad:bc equals to