If the point `(2a-3, a^2-1)` is on the same side of the line `x+y-4=0` as that of the origin then

Statement 1:If the point (2a-5,a^2) is on the same side of the line x+y-3=0 as that of the origin, then a in (2,4) Statement 2: The points (x_1, y_1)a n d(x_2, y_2) lie on the same or opposite sides of the line a x+b y+c=0, as a x_1+b y_1+c and a x_2+b y_2+c have the same or opposite signs.

Statement 1:If the point (2a-5,a^2) is on the same side of the line x+y-3=0 as that of the origin, then a in (2,4) Statement 2: The points (x_1, y_1)a n d(x_2, y_2) lie on the same or opposite sides of the line a x+b y+c=0, as a x_1+b y_1+c and a x_2+b y_2+c have the same or opposite signs.

Statement 1 :If the point (2a-5,a^2) is on the same side of the line x+y-3=0 as that of the origin, then a in (2,4) Statement 2 : The points (x_1, y_1)a n d(x_2, y_2) lie on the same or opposite sides of the line a x+b y+c=0, as a x_1+b y_1+c and a x_2+b y_2+c have the same or opposite signs.

Statement 1: If the point (2a-5,a^(2)) is on the same side of the line x+y-3=0 as that of the origin,then a in(2,4) statement 2: The points (x_(1),y_(1)) and (x_(2),y_(2)) lie on the same or opposite sides of the line ax+by+c=0, as ax_(1)+by_(1)+c and ax_(2)+by_(2)+c have the same or opposite signs.

The points (1,2) and (3,4) are on the same side of line 2x-3y+5=0

The point (2a-5,a^(2)) lies on the origin side of the line x+y-3=0 if a lies in the interval

If the points (2,-3,5),(-1,3,2) lie on the same side of x-y+2z+k=0

If the points (1, 2) and (3, 4) were to be on the same side of the line 3x-5y+a=0 then

Is the point (2,-7) lies on origin side of the line 2x+y+2 = 0 ?

Is the point (2,-7) lies on origin side of the line 2x+y+2 = 0 ?