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Inequation
:
((log0.5)(x)^2)+log0.5(x-2)<=0
(31-5*2^x)*1/(4^x-24*2^x+128)>=0,25
6x^2+17<0
sin(x)tg2x>0
Canonical form
:
=0
Identical expressions
((log zero . five)(x)^ two)+log0. five (x- two)<=0
(( logarithm of 0.5)(x) squared ) plus logarithm of 0.5(x minus 2) less than or equal to 0
(( logarithm of zero . five)(x) to the power of two) plus logarithm of 0. five (x minus two) less than or equal to 0
((log0.5)(x)2)+log0.5(x-2)<=0
log0.5x2+log0.5x-2<=0
((log0.5)(x)²)+log0.5(x-2)<=0
((log0.5)(x) to the power of 2)+log0.5(x-2)<=0
log0.5x^2+log0.5x-2<=0
((log0.5)(x)^2)+log0.5(x-2)<=O
Similar expressions
((log0.5)(x)^2)+log0.5(x+2)<=0
((log0.5)(x)^2)-log0.5(x-2)<=0
Solving inequalities
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((log0.5)(x)^2)+log0.5(x-2)<=0
((log0.5)(x)^2)+log0.5(x-2)<=0 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
You have entered
[src]
2 log(0.5)*x + log(0.0)*5*(x - 2) <= 0
$$x^{2} \log{\left(0.5 \right)} + 5 \log{\left(0.0 \right)} \left(x - 2\right) \leq 0$$
x^2*log(0.5) + (5*log(0.0))*(x - 2) <= 0