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Inequation
:
log2(1-x)>log2(2x-8)
y^2-4*x+8>0
4x−3x**2−9≤0
(x-4)^2>16-x^2
Integral of d{x}
:
arctg(x)
Graphing y =
:
arctg(x)
Derivative of
:
arctg(x)
Identical expressions
arctg(x)>x-(x^ three)/ three
arctg(x) greater than x minus (x cubed ) divide by 3
arctg(x) greater than x minus (x to the power of three) divide by three
arctg(x)>x-(x3)/3
arctgx>x-x3/3
arctg(x)>x-(x³)/3
arctg(x)>x-(x to the power of 3)/3
arctgx>x-x^3/3
arctg(x)>x-(x^3) divide by 3
Similar expressions
arctgx<x-x^3/6
arctg(x)>x+(x^3)/3
arctgx<=п/3
Solving inequalities
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arctg(x)>x-(x^3)/3
arctg(x)>x-(x^3)/3 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
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3 x atan(x) > x - -- 3
$$\operatorname{atan}{\left(x \right)} > - \frac{x^{3}}{3} + x$$
atan(x) > -x^3/3 + x
Solving inequality on a graph