fricas (1) -> integrate(cos(sqrt y)^3*y,
Type: Union(Expression(Integer),
fricas integrate(cos(sqrt y)*y,
Type: OutputForm?
fricas (z+1)^16
Type: Polynomial(Integer)
fricas f:=operator 'f
Type: BasicOperator?
fricas differentiate(f(1/sin(x)),
Type: Expression(Integer)
fricas integrate(1/sqrt(x^3-1),
Type: Union(Expression(Integer),
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last edited 11 years ago by Bill page |
![\label{eq2}\begin{array}{@{}l}
\displaystyle
{\frac{{{\left({2 \ y}-{12}\right)}\ {\sqrt{y}}\ {\sin \left({\sqrt{y}}\right)}}+{{\left({6 \ y}-{12}\right)}\ {\cos \left({\sqrt{y}}\right)}}}{3}}+
\
\
\displaystyle
{\frac{{{\left({2 \ z}-{12}\right)}\ {\sqrt{z}}\ {\sin \left({\sqrt{z}}\right)}}+{{\left({6 \ z}-{12}\right)}\ {\cos \left({\sqrt{z}}\right)}}}{3}}](images/5278492867736385728-16.0px.png "\label{eq2}\begin{array}{@{}l}
\displaystyle
{\frac{{{\left({2 \ y}-{12}\right)}\ {\sqrt{y}}\ {\sin \left({\sqrt{y}}\right)}}+{{\left({6 \ y}-{12}\right)}\ {\cos \left({\sqrt{y}}\right)}}}{3}}+
\
\
\displaystyle
{\frac{{{\left({2 \ z}-{12}\right)}\ {\sqrt{z}}\ {\sin \left({\sqrt{z}}\right)}}+{{\left({6 \ z}-{12}\right)}\ {\cos \left({\sqrt{z}}\right)}}}{3}}")
![\label{eq3}\begin{array}{@{}l}
\displaystyle
{{z}^{16}}+{{16}\ {{z}^{15}}}+{{120}\ {{z}^{14}}}+{{560}\ {{z}^{13}}}+{{1820}\ {{z}^{12}}}+{{4368}\ {{z}^{11}}}+
\
\
\displaystyle
{{8008}\ {{z}^{10}}}+{{11440}\ {{z}^{9}}}+{{12870}\ {{z}^{8}}}+{{11440}\ {{z}^{7}}}+{{8008}\ {{z}^{6}}}+
\
\
\displaystyle
{{4368}\ {{z}^{5}}}+{{1820}\ {{z}^{4}}}+{{560}\ {{z}^{3}}}+{{1
20}\ {{z}^{2}}}+{{16}\ z}+ 1](images/5048553468294091705-16.0px.png "\label{eq3}\begin{array}{@{}l}
\displaystyle
{{z}^{16}}+{{16}\ {{z}^{15}}}+{{120}\ {{z}^{14}}}+{{560}\ {{z}^{13}}}+{{1820}\ {{z}^{12}}}+{{4368}\ {{z}^{11}}}+
\
\
\displaystyle
{{8008}\ {{z}^{10}}}+{{11440}\ {{z}^{9}}}+{{12870}\ {{z}^{8}}}+{{11440}\ {{z}^{7}}}+{{8008}\ {{z}^{6}}}+
\
\
\displaystyle
{{4368}\ {{z}^{5}}}+{{1820}\ {{z}^{4}}}+{{560}\ {{z}^{3}}}+{{1
20}\ {{z}^{2}}}+{{16}\ z}+ 1")
