if `a` and `b` are two arbitrary constant , then the straight line `(a-2b)x+(a+3b)y+3a+4b=0` will pass through :

lf a and b are two arbitrary constants, then the straight line (a-2b)x+ (a+3b)y + 3a+ 4b = 0 will pass through

12.If a and b are two arbitrary constants,then the straight line (a-2b)x+(a+3b)y+3a+4b=0 will pass through (A)(-1,-2) (B) (1,2) (C) (-2,-3) (D) (2,3)

If a and b are two arbitrary constants,then prove that the straight ine (a-2b)x+(a+3b)y+3a+4b=0 will pass through a fixed point.Find that point.

If a and b are two arbitrary constants, then prove that the straight line (a-2b)x+(a+3b)y+3a+4b=0 will pass through a fixed point. Find that point.

If a and b are two arbitrary constants, then prove that the straight line (a-2b)x+(a+3b)y+3a+4b=0 will pass through a fixed point. Find that point.

If aa n db are two arbitrary constants, then prove that the straight line (a-2b)x+(a+3b)y+3a+4b=0 will pass through a fixed point. Find that point.

k is a nonzero constant.If k=(a+b)/(ab) then the straight line (x)/(a)+(y)/(b)=1 passes through the point

k is a nonzero constant. If k=(a+b)/(ab) then the straight line (x)/(a)+(y)/(b)=1 passes through the point

If a+b+c=0 the straight line 2ax+3by+4c=0 passes through the fixed point