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Inequation
:
(1/(x-1))-(1/(x-2))=>(1/(x+1))-(1/(x+2))
(x^2(x+2))/(2x+3)<=0
7x<-3
(3/(x+1))<=(5/(x+2))
Identical expressions
arctg^ two (x)/n^ three <= one /n^ three
arctg squared (x) divide by n cubed less than or equal to 1 divide by n cubed
arctg to the power of two (x) divide by n to the power of three less than or equal to one divide by n to the power of three
arctg2(x)/n3<=1/n3
arctg2x/n3<=1/n3
arctg²(x)/n³<=1/n³
arctg to the power of 2(x)/n to the power of 3<=1/n to the power of 3
arctg^2x/n^3<=1/n^3
arctg^2(x) divide by n^3<=1 divide by n^3
Solving inequalities
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arctg^2(x)/n^3<=1/n^3
arctg^2(x)/n^3<=1/n^3 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
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2 atan (x) 1 -------- <= -- 3 3 n n
$$\frac{\operatorname{atan}^{2}{\left(x \right)}}{n^{3}} \leq \frac{1}{n^{3}}$$
atan(x)^2/n^3 <= 1/(n^3)