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Returns the greater of val1 and val2 Returns the greater of val1 and val2 Returns the greater of val1 and val2 Returns the greater of val1 and val2 Returns the greater of val1 and val2 Returns the greater of val1 and val2 Returns the greater of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns the lesser of val1 and val2 Returns x raised to the y power(x y)

Methods De ned by Math (continued)

Part II:

0+ 2

Method public static double Round(double a) public static decimal Round(decimal d) public static double Round(double value, int digits) public static decimal Round(decimal d, int decimals) public static double Round(double value, MidpointRounding mode) public static decimal Round(decimal d, MidpointRounding mode) public static double Round(double value, int digits, MidpointRounding mode) public static decimal Round(decimal d, int decimals, MidpointRounding mode) public static int Sign(double value) public static int Sign(float value) public static int Sign(decimal value) public static int Sign(int value) public static int Sign(short value) public static int Sign(long value) public static int Sign(sbyte value) public static double Sin(double a) public static double Sinh(double value) public static double Sqrt(double d) public static double Tan(double a) public static double Tanh(double value) public static double Truncate(double d) public static decimal Truncate(decimal d)

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TABLE 21-1

Meaning Returns a rounded to the nearest whole number Returns d rounded to the nearest whole number Returns value rounded to the number of fractional digits specified by digits Returns d rounded to the number of fractional digits specified by decimals Returns value rounded to the nearest whole number using the rounding mode specified by mode Returns d rounded to the nearest whole number using the rounding mode specified by mode Returns value rounded to the number of fractional digits specified by digits It uses the rounding mode specified by mode Returns d rounded to the number of fractional digits specified by decimals It uses the rounding mode specified by mode Returns 1 if value is less than zero, 0 if value is zero, and 1 if value is greater than zero Returns 1 if value is less than zero, 0 if value is zero, and 1 if value is greater than zero Returns 1 if value is less than zero, 0 if value is zero, and 1 if value is greater than zero Returns 1 if value is less than zero, 0 if value is zero, and 1 if value is greater than zero Returns 1 if value is less than zero, 0 if value is zero, and 1 if value is greater than zero Returns 1 if value is less than zero, 0 if value is zero, and 1 if value is greater than zero Returns 1 if value is less than zero, 0 if value is zero, and 1 if value is greater than zero Returns the sine of a Returns the hyperbolic sine of value Returns the square root of d Returns the tangent of a Returns the hyperbolic tangent of value Returns the whole number portion of d Returns the whole number portion of d

Methods De ned by Math (continued)

4( 8 x) 1/3 dx ,

21:

Here is an example that uses Sqrt( ) to help implement the Pythagorean theorem It computes the length of the hypotenuse given the lengths of the two opposing sides of a right triangle

// Implement the Pythagorean Theorem using System; class Pythagorean { static void Main() { double s1; double s2; double hypot; string str; ConsoleWriteLine("Enter length of first side: "); str = ConsoleReadLine(); s1 = DoubleParse(str); ConsoleWriteLine("Enter length of second side: "); str = ConsoleReadLine(); s2 = DoubleParse(str); hypot = MathSqrt(s1*s1 + s2*s2); ConsoleWriteLine("Hypotenuse is " + hypot); } }

provided the limit exists Since the integrand is continuous on the interval [2, 8 ], we may calculate this last integral directly We have lim