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Inequation
:
log_1/10((2−x)(x^2+62))<=log_1/10(x^2−10x+16)+log_1/10(10−x)
x-log^2+1<log^2x+log^2+x*log^23
|z+i|<=2|z-i|
sqrt(2x-5)<3
Graphing y =
:
-4x-3
Identical expressions
x>-4x- three
x greater than minus 4x minus 3
x greater than minus 4x minus three
Similar expressions
(2-x)/((x-4)(x-3))<=0
x>+4x-3
(-4*x-3)*(3-4*x)*(x-4)<=0
(x-2)*(x-4)*(x-3)>0
x>-4x+3
(x-4)^2*(x+2)*(x+1)^2*(x-1)/(x-4)*(x-3)x>0
Solving inequalities
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x>-4x-3
x>-4x-3 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
You have entered
[src]
x > -4*x - 3
$$x > - 4 x - 3$$
x > -4*x - 3
Solving inequality on a graph
Rapid solution
[src]
And(-3/5 < x, x < oo)
$$- \frac{3}{5} < x \wedge x < \infty$$
(-3/5 < x)∧(x < oo)
Rapid solution 2
[src]
(-3/5, oo)
$$x\ in\ \left(- \frac{3}{5}, \infty\right)$$
x in Interval.open(-3/5, oo)