f(x)=(-2*x-1)/(2*x-3)
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f(f(x)).simplify_full()
-(2*x + 5)/(10*x - 7) -(2*x + 5)/(10*x - 7) |
f(f(f(f(x)))).simplify_full()
(46*x - 45)/(90*x + 1) (46*x - 45)/(90*x + 1) |
limit((cos(-3*x))^(2/x),x=0)
1 1 |
plot((cos(-3*x))^(2/x),(x,0,0.1))
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limit(((3*x-3)/(3*x+6))^(x+3),x=infinity)
e^(-3) e^(-3) |
limit((x^3-2*x^2+3)^(1/3)-x-3,x=infinity)
-11/3 -11/3 |
f(n)=((3*n-4)/(3*n+3))^(n^2+3)
limit(f(n),n=infinity)
0 0 |
pretty_print(f(n))
\newcommand{\Bold}[1]{\mathbf{#1}}{\left(\frac{3 \, n - 4}{3 \, {\left(n + 1\right)}}\right)}^{n^{2} + 3}
\newcommand{\Bold}[1]{\mathbf{#1}}{\left(\frac{3 \, n - 4}{3 \, {\left(n + 1\right)}}\right)}^{n^{2} + 3}
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