sympy.stats.Beta() in Python

sympy.stats.Gompertz() in python

Last Updated : 05 Jun, 2020

With the help of sympy.stats.Gompertz() method, we can get the continuous random variable representing the Gompertz distribution.

Syntax : sympy.stats.Gompertz(name, b, eta)
Where, b and eta denotes the real number.
Return : Return continuous random variable.

Example #1 :
In this example we can see that by using sympy.stats.Gompertz() method, we are able to get the continuous random variable which represents the Gompertz distribution by using this method.

# Import sympy and Gompertz 
from sympy.stats import Gompertz, density 
from sympy import Symbol 
  
b = Symbol("b", integer = True, positive = True) 
eta = Symbol("eta", integer = True, positive = True) 
z = Symbol("z") 
  
# Using sympy.stats.Gompertz() method 
X = Gompertz("x", b, eta) 
gfg = density(X)(z) 
  
pprint(gfg) 

Output :

b*z
eta b*z -eta*e
b*eta*e *e *e

Example #2 :

# Import sympy and Gompertz 
from sympy.stats import Gompertz, density 
from sympy import Symbol 
  
b = 2
eta = 4
z = 2
  
# Using sympy.stats.Gompertz() method 
X = Gompertz("x", b, eta) 
gfg = density(X)(z) 
  
pprint(gfg) 

Output :

4
8 -4*e
8*e *e

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