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  • Question 1
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    If \(\int \sqrt{1+\sin x} f(x) d x=\frac{2}{3}(1+\sin x)^{3 / 2}+c\) then \(f(x)\) is equal to

  • Question 2
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    The number of common tangents that can be drawn to the circles x2 + y2 - 4x - 6y - 3 = 0 and x2 + y2 + 2x + 2y + 1 = 0 is :

  • Question 3
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    The equations of the tangents of the parabola y2 = 12x, which passes through the point (2,5).

  • Question 4
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    The equations \(x^{2}+x+a=0\) and \(x^{2}+a x+1=0\) have a common real root

  • Question 5
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    If \(\alpha, \beta, \gamma\) are the angles which a directed line makes with the positive directions of the coordinate axes, then \(\sin ^{2} \alpha+\sin ^{2} \beta+\sin ^{2} \gamma\) is equal to

  • Question 6
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    Range of \(\sin ^{-1} x-\cos ^{-1} x\) is

  • Question 7
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    If \(x=9\) is the chord of contact of the hyperbola \(x^{2}-y^{2}=9\), then the equation of
    the corresponding pair of tangents, is

  • Question 8
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    Suppose \(f(x)=\tan \left(\sin ^{-1}(2 x)\right)\) then \(f^{\prime}(1 / 4)\) is equal to

  • Question 9
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    There are 4 white and 3 black balls in a box. In another box there are 3 white and 4 black balls. An unbiased dice is rolled. If it shows a number less than or equal to 3 then a ball is drawn from the first box but if it shows a number more than 3 then a ball is drawn from the second box. If the ball drawn is black then the probability that the ball was drawn from the first box is

  • Question 10
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    If one of the diagonal of a square is along the line x = 2y and one of its vertices is (3, 0), then its sides through this vertex are given by, the equations-

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