The parabola` x^(2)=ay `makes an intercept of length` 2sqrt(10) `units on the line `y-2x=1` if `a` is equal to

If the parabola x^2=ay makes an intercept of length sqrt40 unit on the line y-2x = 1 then a is equal to

The parabola y^2 = kx makes an intercept of length 4 on the line x-2y=1 then k is

The equaiton of the lines through the point (2, 3) and making an intercept of length 2 units between the lines y+2x=3 and y+2x=5 are (A) x+3=0, 3x+4y=12 (B) y-2=(0, 4x-3y=6 (C) x-2=0, 3x+4y=18 (D) none of these

If the area bounded by the parabola y=2-x^(2) and the line y=-x is (k)/(2) sq. units, then the value of 2k is equal to

If a chord of the circle x^(2)+y^(2)=8 makes equal intercepts of length a on the coordinate axes, then |a| lt

If a chord of the circle x^(2)+y^(2)=16 makes equal intercepts of length a on the co ordinates axes then |a|lt

Find the equation of straight lines passing through point (2,3) and having intersept of length 2 units between (2,3) and having an intercept of length 2 units between the straight lines 2x+ y = 3, 2x + y = 5

Find the equation of the line passing through the point (2,3) and making an inter length 3 units between the lines y + 2x = 2 and y + 2x =5.

An equation of a circle through the origin, making an intercept of sqrt(10) on the line y = 2x + (5)/(sqrt(2)) , which subtends an angle of 45^(@) at the origin is

If a chord of circle x^2 + y^2 =8 makes equal intercepts of length ‘a’ on the coordinate axes then |a| <