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    Exam NS0-163 Introduction, Exam Vce NS0-163 Free | NS0-163 Guide Torrent - FreeTorrent

    2)] + 0.1*[(-25%)

    Exam Code: 2)] + 0.1*[(-25%)

    Exam Name: 2] = 617.2%%.
    The variance of a random variable equals the second moment minus the square of the mean. In this case, the variance equals 617.2%% - 17.6%

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    NEW QUESTION: 1

    class MyThread implements Runnable {
    private static AtomicInteger count = new AtomicInteger (0);
    public void run () {
    int x = count.incrementAndGet();
    System.out.print (x+" ");
    }
    }
    and
    Thread thread1 = new Thread(new MyThread());
    Thread thread2 = new Thread(new MyThread());
    Thread thread3 = new Thread(new MyThread());
    Thread [] ta = {thread1, thread2, thread3};
    for (int x= 0; x < 3; x++) {
    ta[x].start();
    }

    A. Option A
    B. Option D
    C. Option B
    D. Option C
    Answer: A

    NEW QUESTION: 2

    A. Option D
    B. Option B
    C. Option A
    D. Option C
    Answer: D

    NEW QUESTION: 3
    .Which type of major BCP test only requires representatives from each operational area to meet to review the plan?
    A. Walk-thorough
    B. Preparedness
    C. Parallel
    D. Paper
    Answer: A
    Explanation:
    Of the three major types of BCP tests (paper, walk-through, and preparedness), a walk-through test requires only that representatives from each operational area meet to review the plan.

    NEW QUESTION: 4
    An investor faces the following investment scenarios:
    Scenario Probability Return
    Bull market 60% 30%
    Neutral market 30% 7%
    Market crash 10% -25%
    The variance of the investor's rate of return is ________.
    A. 17.6%%
    B. 307.4%%
    C. 4.17%%
    D. 6.17%%
    Answer: B
    Explanation:
    Explanation/Reference:
    Explanation:
    The expected return equals 0.6 * 30% + 0.3 * 7% + 0.1*(-25%) = 17.6%. To calculate the variance, an easy way is to first calculate the second moment, which is the expected value of the square of the return.
    Thus, the second moment equals 0.6*[(30%)

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