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JEE MATHEMATICS MCQ: PAIR OF STRAIGHT LINES

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Analyzing +4 | -1
If the equation of the pair of straight lines passing through the point (1,1)(1,1), one making an angle θ\theta with the positive direction of the XX-axis and the other making the same angle with the positive direction of the YY-axis, is x2−(a+2)xy+y2+a(x+y−1)=0,a≠−2x^2-(a+2) x y+y^2+a(x+y-1)=0, a \neq-2, then the value of sin⁡2θ\sin 2 \theta is
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Correct option: C
2(a+2)\frac{2}{(a+2)}
Option C (2(a+2)\frac{{2}}{{(a + 2)}}) is correct because comparing the given equation with the joint equation of the lines leads to the relation sin⁡2θ=2(a+2)\sin 2\theta = \frac{{2}}{{(a + 2)}}.

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