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All published worksheets from http://sagenb.org

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Image: ubuntu2004
limit((sin(3*x)/x),x=0)
3
p=plot((sin(3*x)/x),x,-10,10) pt=point((0,3),rgbcolor='yellow',pointsize=30,faceted=true) g=p+pt g.show(xmin=-10,xmax=10,ymin=-10,ymax=10)
limit((1-cos(5*x)/x),x=0)
Infinity
Limit((sin(1-x)/sqrt(x)-1)),x=0)
Traceback (most recent call last): File "<stdin>", line 1, in <module> File "_sage_input_5.py", line 10, in <module> exec compile(u'open("___code___.py","w").write("# -*- coding: utf-8 -*-\\n" + _support_.preparse_worksheet_cell(base64.b64decode("TGltaXQoKHNpbigxLXgpL3NxcnQoeCktMSkpLHg9MCk="),globals())+"\\n"); execfile(os.path.abspath("___code___.py"))' + '\n', '', 'single') File "", line 1, in <module> File "/tmp/tmpfi3T1M/___code___.py", line 3 Limit((sin(_sage_const_1 -x)/sqrt(x)-_sage_const_1 )),x=_sage_const_0 ) ^ SyntaxError: invalid syntax
Limit((sin(1-x)/(sqrt(x)-1)),x=0)
Traceback (most recent call last): File "<stdin>", line 1, in <module> File "_sage_input_6.py", line 10, in <module> exec compile(u'open("___code___.py","w").write("# -*- coding: utf-8 -*-\\n" + _support_.preparse_worksheet_cell(base64.b64decode("TGltaXQoKHNpbigxLXgpLyhzcXJ0KHgpLTEpKSx4PTAp"),globals())+"\\n"); execfile(os.path.abspath("___code___.py"))' + '\n', '', 'single') File "", line 1, in <module> File "/tmp/tmpHFPiNp/___code___.py", line 3, in <module> exec compile(u'Limit((sin(_sage_const_1 -x)/(sqrt(x)-_sage_const_1 )),x=_sage_const_0 )' + '\n', '', 'single') File "", line 1, in <module> NameError: name 'Limit' is not defined
limit((sin(1-x)/(sqrt(x)-1)),x=0)
-sin(1)
p=plot((sin(1-x)/(sqrt(x)-1)),x,-10,10) pt=point((0,-sin(1)),rgbcolor='yellow',pointsize=30,faceted=true) g=p+pt g.show(xmin=-10,xmax=10,ymin=-10,ymax=10)
verbose 0 (3495: plot.py, generate_plot_points) WARNING: When plotting, failed to evaluate function at 100 points. verbose 0 (3495: plot.py, generate_plot_points) Last error message: ''
limit((tan(x)-sin(x))/(x^3),x=0)
1/2
p=plot((tan(x)-sin(x))/(x^3),x,-10,10) pt=point((0,1/2),rgbcolor='yellow',pointsize=30,faceted=true) g=p+pt g.show(xmin=-10,xmax=10,ymin=-10,ymax=10)