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A chord \(A B\) is drawn from the point \(A(0,3)\) on the circle \(x^{2}+4 x+(y-3)^{2}=0\), and is extended to \(M\) such that \(\mathrm{AM}=2 \mathrm{AB} .\) The locus of \(\mathrm{M}\) is
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A double ordinate \(P Q\) of the hyperbola \(\frac{x^{2}}{a^{2}}-\frac{y^{2}}{b^{2}}=1\) is such that \(\Delta O P Q\) is equilateral, \(O\) being the centre of the hyperbola. Then the eccentricity e satisfies the relation
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The point \(Q\) is the image of the point \(P(1,5)\) about the line \(y=x\) and \(R\) is the image of the point \(Q\) about the line \(y=-x\). The circumcenter of the \(\Delta P Q R\) is
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The normal to a curve at \(P(x, y)\) meets the \(x\)-axis at \(G\). If the distance of \(G\) from the origin is twice the abscissa of \(P\) then the curve is
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Let \(A\) be the centre of the circle \(x^{2}+y^{2}-2 x-4 y-20=0 .\) Let \(B(1,7)\) and \(D(4,-2)\) be two points on the circle such that tangents at \(B\) and \(D\) meet at \(C\). The area of the quadrilateral \(A B C D\) is
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Q. If \(a, b\) and \(c \in N\) which one of the following is not true?
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Q. Which one of the following statements is correct ?
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Q. A tangent to the hyperbola \(\frac{x^{4}}{4}-\frac{y^{2}}{2}=1\) meets \(\mathrm{x}\)-axis at \(P\) and \(\mathrm{y}\)-axis at \(Q .\) Lines \(P R\) and \(Q R\) are drawn such that \(O P R Q\) is a rectangle (where \(O\) is the origin). Then \(R\) lies on:
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\(\int \cos m x \cos n x d x, m \neq n\)
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