If (a 2 ,a-2) be a point interior to the region of the parabola y 2 =2x bounded by the chord joining the points (2,2) and (8,-4) then find the set of all possible real values of a.

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Arun · Answer

Dear student 2 and y=1/a 2 0 check with respect to origin point lies opposite side of origin with repect to lineput here x=a-4ax 2 equation of line passing through these two points will be 3y=x+4now here points must lies in the area between parabola and line that meansy

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If (a 2 ,a-2) be a point interior to the region of the parabola y 2 =2x bounded by the chord joining the points (2,2) and (8,-4) then find the set of all possible real values of a.

If (a²,a-2) be a point interior to the region of the parabola y²=2x bounded by the chord joining the points (2,2) and (8,-4) then find the set of all possible real values of a.

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If (a 2 ,a-2) be a point interior to the region of the parabola y 2 =2x bounded by the chord joining the points (2,2) and (8,-4) then find the set of all possible real values of a.

If (a2,a-2) be a point interior to the region of the parabola y2=2x bounded by the chord joining the points (2,2) and (8,-4) then find the set of all possible real values of a.

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If (a²,a-2) be a point interior to the region of the parabola y²=2x bounded by the chord joining the points (2,2) and (8,-4) then find the set of all possible real values of a.