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This is easy to read:

sage: maxima('diff(f(x)^2,x)')                 
2*f(x)*'diff(f(x),x,1)

sage: from sympy import *                      
sage: x=Symbol('x')      
sage: f=Function('f')    
sage: diff(f(x)^2,x)     
2*f(x)*Derivative(f(x), x)

This is easy to read:

sage: maxima('diff(f(x)^2,x)')                 
2*f(x)*'diff(f(x),x,1)

sage: from sympy import *                      
sage: x=Symbol('x')      
sage: f=Function('f')    
sage: diff(f(x)^2,x)     
2*f(x)*Derivative(f(x), x)

sage: maxima_console()
(%i1) diff(f(x)^2,x);

This is easy to read:

sage: maxima('diff(f(x)^2,x)')                 
2*f(x)*'diff(f(x),x,1)

sage: from sympy import *                      
sage: x=Symbol('x')      
sage: f=Function('f')    
sage: diff(f(x)^2,x)     
2*f(x)*Derivative(f(x), x)

Also:

sage: maxima_console()
(%i1) derivabbrev:true;
(%o1)                                true
(%i2) diff(f(x)^2,x);
(%o2)                            2 f(x) f(x)
                                            x

This is easy to read:

sage: maxima('diff(f(x)^2,x)')                 
2*f(x)*'diff(f(x),x,1)
 

And

sage: from sympy import *                      
sage: x=Symbol('x')      
sage: f=Function('f')    
sage: diff(f(x)^2,x)     
2*f(x)*Derivative(f(x), x)

Also:

sage: maxima_console()
(%i1) derivabbrev:true;
(%o1)                                true
(%i2) diff(f(x)^2,x);
(%o2)                            2 f(x) f(x)
                                            x