Difference between revisions of "Manuals/calci/UNIFORM"

Revision as of 23:40, 6 February 2014

UNIFORMDISTRIBUTED(x,ll,ul)

This function gives the probability of the unifom distribution.
Uniform distribution is a symmetric probability distribution.
It is also called rectangular distribution.
In $UNIFORMDISTRIBUTED(x,ll,ul)$ , $x$ is the numeric value to find the probability of the distribution, $ll$ is the lower limit value and $ul$ is the upper limit value.
The probability density function of the uniform distribution in the interval [a,b] are:

P(x)={\begin{cases}0for&x<a\\1/b-afor&a<x<b\\0for&x>b.\end{cases}}

UNIFORMDISTRIBUTED(4,2,3) = 4030484680552036 2.6280935418326408 2.2810050058178604 2.97846262995153679
UNIFORMDISTRIBUTED(5,3,6) = 5.522187389200553 3.566177821950987 5.04674904467538 5.301322509767488 4.9094569575972855

@@ Line 8: / Line 8: @@
 *Uniform distribution is a symmetric probability distribution.
 *It is also called rectangular distribution.
-*In UNIFORMDISTRIBUTED(x,ll,ul) ,x is the numeric value to find the probability of the distribution, ll is the lower limit value and ul is the upper limit value.
+*In <math>UNIFORMDISTRIBUTED(x,ll,ul)</math> ,<math> x </math> is the numeric value to find the probability of the distribution, <math>ll </math> is the lower limit value and <math> ul </math> is the upper limit value.
-*The probability density function of the uniform distribution in the interval [a,b] are :
+*The probability density function of the uniform distribution in the interval [a,b] are:
-<math>P(x) = \begin{cases}
+:<math>P(x)= \begin{cases}
-    for &x<a,\\
+for &x<a \\
 /b-a for &a<x<b \\
-for  &x>b.
+    for &x>b.
-               \end{cases}</math>
+\end{cases}</math>
 ==Examples==