11.15 Numeric Functions


The following includes common numeric functions you can use in PL/SQL programs.

ABS

Returns the absolute value. The argument is any expression that evaluates to a number.

var := ABS(var_1 - 100);

MOD

Returns the remainder following division. The following returns 3.

MOD(11,4);

ROUND

The ROUND function rounds a number or a date. You can specify the decimal place for the rounding. Use a second parameter to indicate the degree of rounding. Positive means round that many places to the right. Negative means round that many places to the left of the decimal point. The following includes some rounding examples.

 ROUND(199.11);        -- rounds to 200 ROUND(199.11,  1);    -- rounds to 199.1 ROUND(199.125, 2);    -- rounds to 199.13 ROUND(249.11, -2);    -- rounds to 200 ROUND(250.11, -2);    -- rounds to 300 

SIGN

Returns “1, 0, or +1 based on the sign of the expression. The following returns a “1.

SIGN(2-5+4*20-100)

SQRT

Returns the square root of a number. The following returns: 1.4142136.

SQRT(2)

TRUNC

Truncates a number or a date. You can specify the decimal position for truncation . Similar to rounding, you have an optional parameter that is negative or positive. The following are examples.

 TRUNC(199.99);      -- returns 199 TRUNC(199.99,1);    -- returns 199.9 TRUNC(199.125,2);   -- returns 199.12 TRUNC(249.11,-2);   -- returns 200 TRUNC(299.11,-2);   -- returns 200 

CEIL

Returns the smallest integer greater than or equal to the argument, which is a number. A common numeric calculation is to round up nonwhole numbers . To round up a number with a fraction, you add (0.5) and truncate the number. CEIL does this for you.

 CEIL(3.0);    -- returns 3 CEIL(3.1);    -- returns 4 CEIL(3.6);    -- returns 4 CEIL(-3.0);   -- returns -3 CEIL(-3.1);   -- returns -3 

FLOOR

Returns the largest integer less than or equal to the argument, which is a number.

 FLOOR(-3.1);   -- returns -4 FLOOR(-3.0);   -- returns -3 FLOOR(3.1);    -- returns 3 FLOOR(3.6);    -- returns 3 

POWER

Returns a number, raised to this power.

POWER(2,10) = 1024

LOG(A,X)

Common logarithm. This answers the question: A value "A," raised to the power of what is equal to "X"? The LOG functions returns the what.

 IF A**B=X then LOG(A,X)=B POWER(2,10) returns 1024 POWER(4,3) returns 64 LOG(2,1024) returns 10 LOG(4,64) returns 3 

EXP(X)

Exponential function of X.

LN(X)

Natural logarithm of X.

 EXP(1) = 2.71828183 LN(2.71828183) = 1 

COS(X)

Cosine of X.

COSH(X)

Arccosine of X.

SIN(X)

Sine of X.

SINH(X)

Arcsine of X.

TAN(X)

Tangent of X.

TANH(X)

Arctangent of X.

An example of a Pythagorean relation is: For any number X:

POWER(SIN(X),2) + POWER(COS(X),2) = 1



Programming Oracle Triggers and Stored Procedures
Programming Oracle Triggers and Stored Procedures (3rd Edition) (Prentice Hall PTR Oracle Series)
ISBN: 0130850330
EAN: 2147483647
Year: 2003
Pages: 111
Authors: Kevin Owens

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