Tangents are drawn from the point `(alpha, 2)` to the hyperbola `3x^2 - 2y^2 = 6` and are inclined at angles `theta and phi` to the x-axis . If `tan theta, tan phi = 2,` then the value of `2alpha^2 - 7` is

Tangents are drawn from the point (alpha, beta) to the hyperbola 3x^(2)-2y^(2)=6 and are inclined at angle theta and phi to the x-axis. If tan theta*tan phi=2 , then the value 2alpha^(2)-beta^(2) is ____________.

Tangents are drawn from the point ((alpha,beta)) to the hyperbola 3x^(2)-2y^(2)=6 and are inclined at angle theta and phi to the X - axis.If tan theta*tan phi=2 ,then the value of 2 alpha^(2)-beta^(2) is

nd are inclined at avgicsTangents are drawn from the point (alpha, beta) to the hyperbola 3x^2- 2y^2=6 and are inclined atv angle theta and phi to the x-axis.If tan theta.tan phi=2 , prove that beta^2 = 2alpha^2 - 7 .

Tangents are drawn from the point (alpha, beta) to the hyperbola 3x^2- 2y^2=6 and are inclined atv angle theta and phi to the x-axis.If tan theta.tan phi=2 , prove that beta^2 = 2alpha^2 - 7 .

Tangents are drawn from the point (alpha, beta) to the hyperbola 3x^2- 2y^2=6 and are inclined atv angle theta and phi to the x-axis.If tan theta.tan phi=2 , prove that beta^2 = 2alpha^2 - 7 .

nd are inclined at avgics Tangents are drawn from the point (alpha,beta) to the hyperbola 3x^(2)-2y^(2)=6 and are inclined atv angle theta and phi to the x-axis.If tan theta.tan phi=2 , prove that beta^(2)=2 alpha^(2)-7

If (1+ tan theta) (1+ tan phi)=2, then the value of (theta+ phi) is

If (1 + tan theta) (1+ tan phi) = 2, then theta + phi =

If (1+tan theta)(1+tan phi)=2 then theta+phi=