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Meaning Returns the absolute value of value Returns the absolute value of value Returns the absolute value of value Returns the absolute value of value Returns the absolute value of value Returns the absolute value of value Returns the absolute value of value Returns the arc cosine of d The value of d must be between 1 and 1 Returns the arc sine of d The value of d must be between 1 and 1 Returns the arc tangent of d Returns the arc tangent of y/x Returns the result of a * b as a long value, thus avoiding overflow Returns the smallest integer (represented as a floating-point value) not less than a For example, given 102, Ceiling( ) returns 20 Given 102, Ceiling( ) returns 1 Returns the smallest integer (represented as a decimal value) not less than d For example, given 102, Ceiling( ) returns 20 Given 102, Ceiling( ) returns 1 Returns the cosine of d Returns the hyperbolic cosine of value Returns the result of a / b The remainder is returned in result Returns the result of a / b The remainder is returned in result Returns the natural logarithm base e raised to the d power Returns the largest integer (represented as a decimal value) not greater than d For example, given 102, Floor( ) returns 10 Given 102, Floor( ) returns 2 Returns the largest integer (represented as a floating-point value) not greater than d For example, given 102, Floor( ) returns 10 Given 102, Floor( ) returns 2 Returns the remainder of x / y

public static decimal Ceiling(decimal d)

is an improper integral with infinite integrand at b then the value of the integral is defined to be

public static double Cos(double d) public static double Cosh(double value) public static int DivRem(int a, int b, out int result) public static long DivRem(long a, long b, out long result) public static double Exp(double d) public static decimal Floor(decimal d)

public static double Floor(double d)

public static double IEEERemainder(double x, double y) public static double Log(double d) public static double Log(double a, double newBase)

Therefore, it s accurate to say that my products are unequaled, unparalleled, matchless, and incomparable I decided all four words were familiar, none is the unique way of expressing the thought, and they are all rich, so it came down to which was my favorite I picked incomparable Hannah s revised paragraph reads:

f (x) dx,

21:

Method public static double Log10(double d) public static double Max(double val1, double val2) public static float Max(float val1, float val2) public static decimal Max(decimal val1, decimal val2) public static int Max(int val1, int val2) public static short Max(short val1, short val2) public static long Max(long val1, long val2) public static uint Max(uint val1, uint val2) public static ushort Max(ushort val1, ushort val2) public static ulong Max(ulong val1, ulong val2) public static byte Max(byte val1, byte val2) public static sbyte Max(sbyte val1, sbyte val2) public static double Min(double val1, double val2) public static float Min(float val1, float val2) public static decimal Min(decimal val1, decimal val2) public static int Min(int val1, int val2) public static short Min(short val1, short val2) public static long Min(long val1, long val2) public static uint Min(uint val1, uint val2) public static ushort Min(ushort val1, ushort val2) public static ulong Min(ulong val1, ulong val2) public static byte Min(byte val1, byte val2) public static sbyte Min(sbyte val1, sbyte val2) public static double Pow(double x, double y)

TABLE 21-1

Meaning Returns the base 10 logarithm for d 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

is an improper integral with infinite integrand at 8 According to the definition, the value of this integral is