Explain breakthroughs on low-discrepancy sequences
Explain breakthroughs on low-discrepancy sequences.
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Taking a time of O (N) you can expect an accuracy of O (1/N1/2), with N function evaluations independent of the no. of dimensions. As given above, breakthroughs in the 1960s on low-discrepancy sequences demonstrated how clever, distributions and non-random could be used for an accuracy of O (1/N), to leading order. There is a weak dependency upon the dimension.
Does financial leverage (i.e. debt) have any influence on the Free Cash Flow, upon the Cash Flow to Shareholders, upon the growth of the company and upon the value of the shares?
Explain useful properties of low-discrepancy sequence theory or quasi random number theory.
What would the future value after 5 years of $100 be at 10% compound interest?
Write some point regarding Market for Corporate Bonds.
Regular meeting of day-to-day commitments: The estimation of WCR also helps to ensure that there is positive WC existence. This proves helpful in meeting requirements which are regular in nature such as payments of salaries, wages, rental charges etc.
Assume that you are a financial manager of Yuen Cheong Manufacturng Company. Due to the rising demand of product X, Yuen Cheong Manufacturng Company decides to open a new production plant in China, so it needs to take a loan of US$1 million. Bank A offers Yuen Cheong
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Calculated betas give different information if they are acquired by using weekly, monthly or daily data.
Initial public offering: An initial public offering (IPO) otherwise called as stock market launch, is the first time company selling stock to public. Usually raised for capital expansion and to become publicly traded company. Investment banking firms
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