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Inequation
:
7x<-3
(3-(x+5)^-1)/(4*(x+5)^-1-1)<=-0.25
-x2>-16
sqrt(5*x-x^2)<(x-2)
Canonical form
:
-x2
Sum of series
:
-16
Limit of the function
:
-16
Identical expressions
-x2>- sixteen
minus x2 greater than minus 16
minus x2 greater than minus sixteen
Similar expressions
sqrt(x^2-6*x+13)<=-x^2+6*x-7
log(36+16x-x^2)/log(x+2)-(1/16)(log(x-18)^2/log(x+2))^2>=2
3*x*(5+12*x)-(6*x-1)*(6*x+1)>10*x
(2x^2-23x+45)/(81-x^2)>0
-x2>+16
sqrt(5*x-x^2)<(x-2)
x2>-16
Solving inequalities
/
-x2>-16
-x2>-16 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
You have entered
[src]
-x2 > -16
−
x
2
>
−
16
- x_{2} > -16
−
x
2
>
−
16
-x2 > -16
Rapid solution
[src]
And(-oo < x2, x2 < 16)
−
∞
<
x
2
∧
x
2
<
16
-\infty < x_{2} \wedge x_{2} < 16
−
∞
<
x
2
∧
x
2
<
16
(-oo < x2)∧(x2 < 16)
Rapid solution 2
[src]
(-oo, 16)
x
i
n
(
−
∞
,
16
)
x\ in\ \left(-\infty, 16\right)
x
in
(
−
∞
,
16
)
x in Interval.open(-oo, 16)