Consider a hyperbola H:x2−2y2=4. Let the tangent at a point P(4, √6) meet the x−axis at Q and latus rectum at R(x1, y1),x1>0. If F is a focus of H which is nearer to the point P, then the area of ΔQFR is equal to:

Consider a hyperbola H:x2−2y2=4. Let the tangent at a point P(4, √

1.	Consider a hyperbola H:x2−2y2=4. Let the tangent at a point P(4, √6) meet the x−axis at Q and latus rectum at R(x1, y1),x1>0. If F is a focus of H which is nearer to the point P, then the area of ΔQFR is equal to:
Answer» Consider a hyperbola $H : x^{2} - 2 y^{2} = 4.$ Let the tangent at a point $P (4, \sqrt{6})$ meet the $x -$ axis at $Q$ and latus rectum at $R (x_{1}, y_{1}), x_{1} > 0.$ If $F$ is a focus of $H$ which is nearer to the point $P,$ then the area of $Δ Q F R$ is equal to:

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Consider a hyperbola H:x2−2y2=4. Let the tangent at a point P(4, √6) meet the x−axis at Q and latus rectum at R(x1, y1),x1&gt;0. If F is a focus of H which is nearer to the point P, then the area of ΔQFR is equal to:

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Consider a hyperbola H:x2−2y2=4. Let the tangent at a point P(4, √6) meet the x−axis at Q and latus rectum at R(x1, y1),x1>0. If F is a focus of H which is nearer to the point P, then the area of ΔQFR is equal to: