Integrais dobles $\int_{x_1}^{x_2} \int_{y_1}^{y_2} f(x,y) dy dx$

{{{id=0| #auto %hide var('x,y') @interact def example(f=y/(x^2+y^2), rango_x='(2, 4)', rango_y='(1/2,1)'): assumptions='[]' xmin, xmax = sage_eval(rango_x,locals={'y':y}); ymin, ymax = sage_eval(rango_y,locals={'x':x}); ass=sage_eval(assumptions,locals={'x':x,'y':y}); forget() if len(ass)>0: for i in range(len(ass)): assume(ass[i]) if not (ymin in RR and ymax in RR): assume(x>xmin);assume(xymin);assume(yO valor da integral doble é $%s$'%latex(R)) num=R.n(digits=6) html('

Unha aproximación numérica é $%s$

'%latex(num)) ///
f 
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}}} {{{id=2| /// }}}