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gbc.gridwidth = GridBagConstraints.RELATIVE; gbag.setConstraints(rateLab, gbc); gbc.gridwidth = GridBagConstraints.REMAINDER; gbag.setConstraints(rateText, gbc); gbc.gridwidth = GridBagConstraints.RELATIVE; gbag.setConstraints(compLab, gbc); gbc.gridwidth = GridBagConstraints.REMAINDER; gbag.setConstraints(compText, gbc); gbc.gridwidth = GridBagConstraints.RELATIVE; gbag.setConstraints(futvalLab, gbc); gbc.gridwidth = GridBagConstraints.REMAINDER; gbag.setConstraints(futvalText, gbc); gbc.anchor = GridBagConstraints.CENTER; gbag.setConstraints(doIt, gbc); add(heading); add(amountLab); add(amountText); add(periodLab); add(periodText); add(rateLab); add(rateText); add(compLab); add(compText); add(futvalLab); add(futvalText); add(doIt); // Register to receive action events. amountText.addActionListener(this); periodText.addActionListener(this); rateText.addActionListener(this); compText.addActionListener(this); doIt.addActionListener(this); nf = NumberFormat.getInstance(); nf.setMinimumFractionDigits(2); nf.setMaximumFractionDigits(2); } /* User pressed Enter on a text field or pressed Compute. */

To begin, consider any two binary numbers that are to be added together, and let A and B be two binary digits of the same order, in the same column, such as is shown below: 11A011 1 0 B 1 1 0 When adding any two digits such as A and B together, we must take into account not only the sum of the two digits themselves but also the e ects of any CARRY digits involved in the operation. For instance, in the particular example above, a 1 would be carried into the A; B column from the next lower order column to the right; there then may, or may not, be a 1 carried into the next higher order column to the left, depending upon the values of A and B. Let us now de ne that a FULL ADDER is a network capable of producing the sum of two binary numbers, including the handling of all carry digits that might arise in the operation. This is illustrated in block diagram form in Fig. 320, where fa denotes a full adder network.

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In Fig. 320, A and B are binary digits, 1 or 0, of the same order; C binary 1 or 0, carried in from the next lower order; S sum digit, 1 or 0, of same order; and Co binary 1 or 0, carried out to the next higher order. 1 1 1 1

public void actionPerformed(ActionEvent ae) { repaint(); } public void paint(Graphics g) { double result = 0.0; String String String String amountStr periodStr rateStr = compStr = = amountText.getText(); = periodText.getText(); rateText.getText(); compText.getText();

Remembering now the binary sums , you can verify that the truth table 0 1 1 for the above full adder is 1 10 11 A 1 1 1 1 B C S Co 1 1 1 1 1 0 0 0 1 0 0 0 1 1 1 0 A 0 0 0 0 B 1 1 0 0 C 1 0 1 0 S 0 1 1 0 Co 1 0 0 0

The elemental equations for the sum digit S and the carry-out digit Co are, therefore, "" " " "" S ABC A B C A B C A B C " " " Co ABC AB C A B C A BC 563 564

try { if(amountStr.length() != 0 && periodStr.length() != 0 && rateStr.length() != 0 && compStr.length() != 0) { principal = Double.parseDouble(amountStr); numYears = Double.parseDouble(periodStr); rateOfRet = Double.parseDouble(rateStr) / 100; compPerYear = Integer.parseInt(compStr); result = compute(); futvalText.setText(nf.format(result)); } showStatus(""); // erase any previous error message } catch (NumberFormatException exc) { showStatus("Invalid Data"); futvalText.setText(""); } } // Compute the future value. double compute() { double b, e; b = (1 + rateOfRet/compPerYear); e = compPerYear * numYears; return principal * Math.pow(b, e); } }

Now, after considerable trial and error, we nd that eq. (563) can be written in the equivalent form "" " " "" S ABC A B C A B A C B C " a fact you can verify by multiplying as indicated and remembering that X X 0. Now,

making use of items (17) and (18), the last expression can be written as S ABC A B C A B A C B C hence, S ABC A B C A B A C B C therefore, S ABC A B C AB AC BC 565

Sometimes you will want to know how large an initial investment is required to achieve some future value. For example, if you are saving for your child s college education and you know that you will need $75,000 in five years, how much money do you need to invest at 7 percent to reach that goal The InitInv applet developed here can answer that question. The formula to compute an initial investment is shown here: Initial Investment = targetValue / (((rateOfRet / compPerYear) + 1)

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