Let L be the line 2x+y=2 .If the axes are rotated by `45^0` without transforming the origin , the intercepts made by line L on the new are

Let L be the line 2x+y-2=0 . The axes are rotated by 45^@ in clockwise direction then the intercepts made by the line L on the new axes are respectively

Let L be the line 2x+y-2=0. The axes are rotated by 45^(@) in clockwise direction then the intercepts made by the line L on the new axes are respectively

Let L be the line 2x + y - 2 = 0 . The axes rotated by 45^(0) in clockwise direction then the intercepts made by the line L on the new axes are respectively .

The line L has intercepts a and b on the coordinate axes. The coordinate axes are rotated through a fixed angle, keeping the origin fixed. If p and q are the intercepts of the line L on the new axes, then (1)/(a^(2))-(1)/(p^(2))+(1)/(b^(2))-(1)/(q^(2)) is equal to

A line L has intercepts a and b on the coordinate axes, when the axes are rotated through an angle theta keeping the origin fixed, the same line L has intercept p and q

Line L has intercepts a and b on the coordinate axes. When the axes are rotated through a given angle keeping the origin fixed, the same line L has intercepts p and q . Then

Line L has intercepts a and b on the coordinate axes. When the axes are rotated through given angle, keeping the origin fixed, the same line L has intercepts p and q, then

Line L has intercepts a and b on the coordinate axes. When, the axes area rotated through a given angle, keeping the origin fixed, the same line L has intercepts p and q , then

A line L has intercepts a and b on the coordinate axes. When the axes are rotated through a given angle theta keeping the origin fixed, this line L has the intercepts p and q. Then