If the circles described on the line joining the points (0, 1) and `(alpha, beta)` as diameter cuts the X-axis in points whose abscissae are roots of equation `x^2- 5x+3 = 0` then `(alpha,beta)` =

If the circles described on the line joining the points (0,1) and (alpha, beta) as diameter cuts the axis of the points whose abscissae are the roots of the equation x^(2)-5x+3=0" then "(alpha,beta)=

If the circles described on the line joining the points (0,1) and (alpha, beta) as diameter cuts the axis of the points whose abscissae are the roots of the equation x^(2)-5x+3=0" then "(alpha,beta)=

The circle described on the line joining the points (0,1), (a,b) as diameter cuts the X-axis in points whose abscissae are roots of the equation

The circle described on the line joining the points (0,1), (a, b) as diameter cuts the x-axis in points whose abscissae are roots of the equation

The circle described on the line joining the points (0,1),(a,b) as diameter cuts the x -axis in points whose abscissae are roots of the equation

The circle described on the line joining the points (0,1),(a,b) as diameter cuts x-axis at points whose abscissa are roots of the equation

If alpha and beta are the roots of quadratic equation x^2+5x-1=0 then, find alpha^3+beta^3

If alpha " and " beta are the roots of the quadratic equation x^2 -5x +6 =0 then find alpha/beta + beta/alpha

Find the equation whose roots are (alpha)/(beta) and (beta)/(alpha) , where alpha and beta are the roots of the equation x^(2)+2x+3=0 .

alpha and beta are the roots of the equation x^(2) - 3x + 5 = 0 , the equation whose roots are (1)/(alpha) and (1)/(beta) is: