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Inequation:
cos(4*x)>sqrt(3)/2
5x-4>=7x+6
ctg5x>1
(lg(3x+2sqrt(x)-1))/(lg(5x+3sqrt(x)-2)^5)>=0.2
Identical expressions
(lg(3x+ two sqrt(x)- one))/(lg(five x+3sqrt(x)- two)^5)>= zero .2
(lg(3x plus 2 square root of (x) minus 1)) divide by (lg(5x plus 3 square root of (x) minus 2) to the power of 5) greater than or equal to 0.2
(lg(3x plus two square root of (x) minus one)) divide by (lg(five x plus 3 square root of (x) minus two) to the power of 5) greater than or equal to zero .2
(lg(3x+2√(x)-1))/(lg(5x+3√(x)-2)^5)>=0.2
(lg(3x+2sqrt(x)-1))/(lg(5x+3sqrt(x)-2)5)>=0.2
lg3x+2sqrtx-1/lg5x+3sqrtx-25>=0.2
(lg(3x+2sqrt(x)-1))/(lg(5x+3sqrt(x)-2)⁵)>=0.2
lg3x+2sqrtx-1/lg5x+3sqrtx-2^5>=0.2
(lg(3x+2sqrt(x)-1))/(lg(5x+3sqrt(x)-2)^5)>=O.2
(lg(3x+2sqrt(x)-1)) divide by (lg(5x+3sqrt(x)-2)^5)>=0.2
Similar expressions
(lg(3x+2sqrt(x)-1))/(lg(5x+3sqrt(x)+2)^5)>=0.2
(lg(3x+2sqrt(x)-1))/(lg(5x-3sqrt(x)-2)^5)>=0.2
(lg(3x+2sqrt(x)+1))/(lg(5x+3sqrt(x)-2)^5)>=0.2
(lg(3x-2sqrt(x)-1))/(lg(5x+3sqrt(x)-2)^5)>=0.2

(lg(3x+2sqrt(x)-1))/(lg(5x+3sqrt(x)-2)^5)>=0.2 inequation

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    /          ___    \       
 log\3*x + 2*\/ x  - 1/       
----------------------- >= 1/5
   5/          ___    \       
log \5*x + 3*\/ x  - 2/

$$\frac{\log{\left(\left(2 \sqrt{x} + 3 x\right) - 1 \right)}}{\log{\left(\left(3 \sqrt{x} + 5 x\right) - 2 \right)}^{5}} \geq \frac{1}{5}$$

log(2*sqrt(x) + 3*x - 1)/log(3*sqrt(x) + 5*x - 2)^5 >= 1/5

Solving inequality on a graph