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  • Question 1
    4 / -1

    If \(\mathrm{X}=\left\{8^{\mathrm{n}}-7 \mathrm{n}-1, \mathrm{n} \in \mathbf{N}\right\}\) and \(\mathrm{Y}=49(\mathrm{n}-1), \mathrm{n} \in \mathbf{N},\) then: \((\) given \(\mathrm{n}>1)\)

  • Question 2
    4 / -1

    If \(\mathrm{f}(\mathrm{x}), \mathrm{g}(\mathrm{x})\) be twice differential functions on \([0,~2]\) satisfying \(\mathrm{f}^{\prime \prime}(\mathrm{x})=\mathrm{g}^{\prime \prime}(\mathrm{x}), \mathrm{f}^{\prime}(1)\) \(=2 g^{\prime}(1)=4\) and \(f(2)=3 g(2)=9,\) then:

  • Question 3
    4 / -1

    Three houses are available in a locality. Three persons apply for the houses. Each applies for one house without consulting others. The probability that all the threeapply for the same house is:

  • Question 4
    4 / -1

    If the function \(f:(1, \infty) \rightarrow[1, \infty]\) is defined by \(f(x)=2^{x(x-1)}\) then \(f^{-1}(x)\) is

  • Question 5
    4 / -1

    If the parabola y2 = 4ax passes through the point (2, 4), then the focus of parabola is ?

  • Question 6
    4 / -1

    Solving an integer programming problem by rounding off answers obtained by solving it as a linear programming problem (using simplex), we find that:

  • Question 7
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    The mean of a distribution is \(22\) and the standard deviation is \(10\). What is the value of variance coefficient?

  • Question 8
    4 / -1

    Find the slope of the normal to the curve \(y=4 x^{2}-2 x\) at \(x=2\):

  • Question 9
    4 / -1

    An attempt is made to pull a roller of weight W over a curb (step) by applying a horizontal force F as shown in the figure.

    The coefficient of static friction between the roller and the ground (including the edge of the step) is μ. Identify the correct free body diagram (FBD) of the roller when the roller is just about to climb over the step.

  • Question 10
    4 / -1

    Find the minimum value of the function \(f(x)=2 x^{3}-3 x^{2}-12 x+6\).

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