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  • Question 1
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    If \({f}(2 {a}-{x})={f}({x})\) and \(\int_{0}^{a} f(x) d x=\lambda\) then \(\int_{0}^{2 a} f(x) d x\) is:

  • Question 2
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    What is the value of the determinant \(\left|\begin{array}{ccc}\mathrm{i} & \mathrm{i}^{2} & \mathrm{i}^{3} \\ \mathrm{i}^{4} & \mathrm{i}^{6} & \mathrm{i}^{8} \\ \mathrm{i}^{9} & \mathrm{i}^{12} & \mathrm{i}^{15}\end{array}\right|\) where \(\mathrm{i}=\sqrt{-1} ?\)

  • Question 3
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    What is the number of different messages that can be represented by three a’s and two b’s?

  • Question 4
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    A bag contains \(2 n+1\) coins, \(n\) coins have tails on both sides, whereas \(n+1\) coins are fair. A coin is picked on random from the bag and tossed. If the probability that toss in tail is \(\frac{31}{42}\), total numbers of coins in the bag are:

  • Question 5
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    If the feasible region for a solution of linear inequations is bounded, it is called as:

  • Question 6
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    What is the probability of getting a sum 9 from two throws of a dice?

  • Question 7
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    If \(\lim _{x \rightarrow 0} \frac{\log (1+\sin x)}{x}=k\), the value of \(k\) is:

  • Question 8
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    Find the value of \(y-x\) from the following equation:
    \(2\left[\begin{array}{cc}
    x & 5 \\
    7 & y-3
    \end{array}\right]+\left[\begin{array}{cc}
    3 & -4 \\
    1 & 2
    \end{array}\right]=\left[\begin{array}{cc}
    7 & 6 \\
    15 & 14
    \end{array}\right]\)

  • Question 9
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    If \(6 \sin ^{2} x-2 \cos ^{2} x=4\), then find the value of \(\tan x \).

  • Question 10
    1 / -0

    Three planes x + y = 0, y + z = 0, and x + z = 0:

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