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Inequation
:
x^2*log(16)*x*1/log(x)>=log(16)*1/log(x^5)+x*log(2)*1/log(x)
(log(x^2+9)/log(3))*log((4/5))*(3*x)/(x+2)-log((4/5))*(6-x)<=0
sqrt(4-x)>x+2
(x^2-x)/(x-1)<=1
Limit of the function
:
8-4*x
4-6*x
Identical expressions
eight - four *x> four - six *x
8 minus 4 multiply by x greater than 4 minus 6 multiply by x
eight minus four multiply by x greater than four minus six multiply by x
8-4x>4-6x
Similar expressions
1/x*log(0.088)-4*x+1/3<-log(12.54)
x^8-4x^2>-1-|x+1|
x^4-6x^2+9<=0
2^8-4x<256
11x-4-6x≥9-4x+5
74-6x+36<2x-7-8x
8+4*x>4-6*x
8-4*x>4+6*x
(x^2)*logx^8(-4x^2-4x+4)/|x-2|>=log8(4x^2+4x-4)^6/(x-2)
Solving inequalities
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8-4*x>4-6*x
8-4*x>4-6*x inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
You have entered
[src]
8 - 4*x > 4 - 6*x
$$8 - 4 x > 4 - 6 x$$
8 - 4*x > 4 - 6*x
Solving inequality on a graph
Rapid solution
[src]
And(-2 < x, x < oo)
$$-2 < x \wedge x < \infty$$
(-2 < x)∧(x < oo)
Rapid solution 2
[src]
(-2, oo)
$$x\ in\ \left(-2, \infty\right)$$
x in Interval.open(-2, oo)