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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)
3x^2+18*x>0
2^log(x)*1+x^log(x)<=256
0.64-25x^2<0
Identical expressions
sqrt(three *x)+ one <=x+ one
square root of (3 multiply by x) plus 1 less than or equal to x plus 1
square root of (three multiply by x) plus one less than or equal to x plus one
√(3*x)+1<=x+1
sqrt(3x)+1<=x+1
sqrt3x+1<=x+1
Similar expressions
sqrt(3*x+1)<1
sqrt3x+1<sqrtx+3
sqrt(3*x)+1<=x-1
sqrt(3*x)-1<=x+1

Solving inequalities/ sqrt(3*x)+1<=x+1

sqrt(3*x)+1<=x+1 inequation

The solution

You have entered [src]

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\/ 3*x  + 1 <= x + 1

$$\sqrt{3 x} + 1 \leq x + 1$$

sqrt(3*x) + 1 <= x + 1

Solving inequality on a graph

Rapid solution [src]

Or(And(3 <= x, x < oo), x = 0)

$$\left(3 \leq x \wedge x < \infty\right) \vee x = 0$$

(x = 0))∨((3 <= x)∧(x < oo)

Rapid solution 2 [src]

{0} U [3, oo)

$$x\ in\ \left\{0\right\} \cup \left[3, \infty\right)$$

x in Union(FiniteSet(0), Interval(3, oo))