If a point `(a,2)` lies between the lines `x-y-1=0` and `2(x-y)-5=0`, then the set of values of `a` is:

Let R be the interior region between the lines 3x-y-1=0 and x+2y-5=0 containing the origin. The set of all values of a for which the points (a^2,a+1) lies in R is

If the point (a^(2),a+1) lies in the angle between the lines 3x-y+1=0 and x+2y-5=0 containing the origin,then find the value of a .

If the point (a,a) lies between the lines |x+y|=2 , then show that |a|lt1 .

If the point P((3a)/(2),1) lies between the two different lines x+y=a and x+y=2a , then the least integral value of |a| is equal to

If the point P((3a)/(2),1) lies between the two different lines x+y=a and x+y=2a , then the least integral value of |a| is equal to

If the point (a^2,a+1) lies in the angle between the lines 3x-y+1=0 and x+2y-5=0 containing the origin, then find the value of adot

If the point (a^2,a+1) lies in the angle between the lines 3x-y+1=0 and x+2y-5=0 containing the origin, then find the value of adot

If the point (a^2,a+1) lies in the angle between the lines 3x-y+1=0 and x+2y-5=0 containing the origin, then find the value of adot

Find the acute angle between the pairs of lines x+3y+5=0 and 2x+y-1=0

The point (a^(2),a+1) lies in the angle between the lines 3x+y+1=0 and x+2y-5=0 containing the origin. If a is an integer, then the sum of all possible values of a is