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Inequation
:
log1/x(2.5x-1)>=-2
log(5)/(5x-27)-log(5)/(x-5)=>1
cos^3(x)*cos(3x)-sin^3(x)*sin(3x)>5/8
sqrt(2x+10)<3x-5
Identical expressions
log one /x(two .5x-1)>=- two
logarithm of 1 divide by x(2.5x minus 1) greater than or equal to minus 2
logarithm of one divide by x(two .5x minus 1) greater than or equal to minus two
log1/x2.5x-1>=-2
log1 divide by x(2.5x-1)>=-2
Similar expressions
log1/x(2.5x-1)>=+2
log1/x(2.5x+1)>=-2
Solving inequalities
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log1/x(2.5x-1)>=-2
log1/x(2.5x-1)>=-2 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
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[src]
log(1) /5*x \ ------*|--- - 1| >= -2 x \ 2 /
$$\frac{\log{\left(1 \right)}}{x} \left(\frac{5 x}{2} - 1\right) \geq -2$$
(log(1)/x)*(5*x/2 - 1) >= -2
Solving inequality on a graph
Rapid solution
This inequality holds true always