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  • Question 1
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    If f(x) = log (1 + x) - log (1 - x) and log (g(x)) = log (3x + x3) - log (1 + 3x2), then what is the value of f(g(x))?

  • Question 2
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    Directions: Refer to the following functions:

    A(x, y, z) = Max {max (x, y), min (y, z), min (x, z)}

    B(x, y, z) = Max {max (x, y), min (y, z), max (x, z)}

    C(x, y, z) = Max {min (x, y), min (y, z), min (x, z)}

    D(x, y, z) = Min {max (x, y), max (y, z), max (x, z)}

    Max (x, y, z) = Maximum of x, y and z.

    Min (x, y, z) = Minimum of x, y and z.

    Assume x, y and z as distinct integers.

    For what condition, will A(x, y, z) be equal to Max (x, y, z)?

  • Question 3
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  • Question 4
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  • Question 5
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    If the sum of odd coefficients of (1+z)5 is x, find the number of solutions of a+b+c+d=x where -x

  • Question 6
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  • Question 7
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    The number of values of k for which the system of equations (k + 1) x + 8y = 4k and

    kx + (k + 3)y = 3k - 1 has infinitely many solutions is

  • Question 8
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    The eccentricity of an ellipse with its centre at the origin is 1/2. If one of the directrix is x = 4, then the equation of the ellipse is

  • Question 9
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  • Question 10
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