To develop programs for business travelers staying at convention hotels, Hyatt Hotels Corp. commissioned a study of executives w
ho play golf. The study revealed that 55% of executives admitted that they had cheated at golf. Also, 20% of the executives admitted that they have cheated at golf and had lied in business. Given that an executive is cheated at golf, what is the probability that the executive also had lied in business?
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Using the knowledge in computational language in python it is possible to write a code that write an algorithm to settle the following question.
<h3>Writting the code:</h3><em>original = float(raw_input("Enter initial balance: "))</em>
<em>interest = float(raw_input("Enter promised return: "))</em>
<em>expenses = float(raw_input("Enter monthly expenses: "))</em>
<em />
<em>interest = interest / 100 / 12</em>
<em>month = 0</em>
<em>balance = original</em>
<em />
<em>if balance * interest - expenses >= 0:</em>
<em>print "You don't need to worry."</em>
<em>else:</em>
<em>while balance + balance * interest - expenses >= 0: # negation of the if condition</em>
<em>balance = balance + interest * balance # in one month</em>
<em>balance = balance - expenses</em>
<em>month = month + 1</em>
<em>print month, balance</em>
<em />
<em>print month / 12, "years and", month % 12, "months"</em>
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