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Statement 1: The value of alpha for whic...

Statement 1: The value of `alpha` for which the point `(alpha,alpha^2)` lies inside the triangle formed by the lines `x=0,x+y=2` and `3y=x` is `(0,1)dot` Statement 2: The parabola `y=x^2` meets the line`x+y=2` at`(0,1)dot`

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Statement 1: The value of alpha for which the point (alpha,alpha^(2)) lies inside the triangle formed by the lines x=0,x+y=2 and 3y=x is (0,1) .Statement 2: The parabola y=x^(2) meets the linex +y=2 at (0,1) .

Determine all the values of alpha for which the point (alpha,alpha^2) lies inside the triangle formed by the lines. 2x+3y-1=0 x+2y-3=0 5x-6y-1=0

Determine all the values of alpha for which the point (alpha,alpha^2) lies inside the triangle formed by the lines. 2x+3y-1=0 x+2y-3=0 5x-6y-1=0

Determine all the values of alpha for which the point (alpha,alpha^2) lies inside the triangle formed by the lines. 2x+3y-1=0 x+2y-3=0 5x-6y-1=0

Determine all values of alpha for which the point (alpha, alpha^(2)) lies inside the triangle formed by the lines 2x+3y-1=0, x+2y-3=0 and 5x-6y-1=0

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Determine all the values of alpha for which the point (alpha,alpha^(2)) lies inside the triangle formed by the lines.2x+3y-1=0x+2y-3=05x-6y-1=0

If (alpha,alpha^2) lies inside the triangle formed by the lines 2x+3y-1=0,x+2y-3=0,5x-6y-1=0 , then

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If point P(alpha,alpha^(2)-2) lies inside the triangle formed by the lines x+y=1,y=x+1 and y=-1 then alpha in