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Because of inflation, the value of a dollar decreases as time goes on Indeed, this decrease in the value of money is directly related to the continuous compounding of interest For if one dollar today is invested at 6% continuously compounded interest for ten years then that dollar will have grown to e006 10 = $182 (see Section 65 for more detail on this matter) This means that a dollar in the currency of ten years from now corresponds to only e 006 10 = $055 in today's currency Now suppose that a trust is established in your name which pays 2t + 50 dollars per year for every year in perpetuity, where t is time measured in years (here the present corresponds to time t = 0) Assume a constant interest rate of 6%, and that all interest is reinvested What is the total value, in today's dollars, of all the money that will ever be earned by your trust account

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Part I:

// A promotion surprise! using System; class PromDemo { static void Main() { byte b; b = 10; b = (byte) (b * b); // cast needed!! ConsoleWriteLine("b: "+ b); } }

Somewhat counterintuitively, a cast to byte is needed when assigning b * b back to b! The reason is because in b * b, the value of b is promoted to int when the expression is evaluated Thus, b * b results in an int value, which cannot be assigned to a byte variable without a cast Keep this in mind if you get unexpected type-incompatibility error messages on expressions that would otherwise seem perfectly correct This same sort of situation also occurs when performing operations on chars For example, in the following fragment, the cast back to char is needed because of the promotion of ch1 and ch2 to int within the expression

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Over a short time increment [t j 1 , t j ], the value in today's currency of the money earned is about ( 2t j + 50) e 006 t j t j The corresponding sum over time increments is ( 2t j + 50) e 006 t j t j

char ch1 = 'a', ch2 = 'b'; ch1 = (char) (ch1 + ch2);

Without the cast, the result of adding ch1 to ch2 would be int, which can t be assigned to a char Type promotions also occur when a unary operation, such as the unary , takes place For the unary operations, operands smaller than int (byte, sbyte, short, and ushort) are promoted to int Also, a char operand is converted to int Furthermore, if a uint value is negated, it is promoted to long

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A cast can be applied to a specific portion of a larger expression This gives you fine-grained control over the way type conversions occur when an expression is evaluated For example, consider the following program It displays the square roots of the numbers from 1 to 10 It also displays the whole number portion and the fractional part of each result, separately To do so, it uses a cast to convert the result of MathSqrt( ) to int

// Using casts in an expression using System; class CastExpr { static void Main() { double n; for(n = 10; n <= 10; n++) {

This in turn is a Riemann sum for the integral ( 2t + 50) e 006t dt If we want to calculate the value in today's dollars of all the money earned from now on, in perpetuity, this would be the value of the improper integral

Once you have a clear, action-oriented objective, you re ready to go on to the second step: targeting your speci c readers

3:

ConsoleWriteLine("The square root of {0} is {1}", n, MathSqrt(n));

ConsoleWriteLine("Whole number part: {0}" , (int) MathSqrt(n)); ConsoleWriteLine("Fractional part: {0}", MathSqrt(n) - (int) MathSqrt(n) ); ConsoleWriteLine(); } } }

+ 0

Here is the output from the program:

The square root of 1 is 1 Whole number part: 1 Fractional part: 0 The square root of 2 is 14142135623731 Whole number part: 1 Fractional part: 0414213562373095 The square root of 3 is 173205080756888 Whole number part: 1 Fractional part: 0732050807568877 The square root of 4 is 2 Whole number part: 2 Fractional part: 0 The square root of 5 is 223606797749979 Whole number part: 2 Fractional part: 023606797749979 The square root of 6 is 244948974278318 Whole number part: 2 Fractional part: 0449489742783178 The square root of 7 is 264575131106459 Whole number part: 2 Fractional part: 0645751311064591 The square root of 8 is 282842712474619 Whole number part: 2 Fractional part: 082842712474619 The square root of 9 is 3 Whole number part: 3 Fractional part: 0 The square root of 10 is 316227766016838 Whole number part: 3 Fractional part: 016227766016838

Part I:

per year for every year in perpetuity, where t is time measured in years (here the present corresponds to time t = 0) Assume a constant interest rate of 4% What is the total value, in today's dollars, of all the money that will ever be earned by your trust account