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  • Inequation:
  • +x+12>5
  • z^2
  • 6+3y>-8y-5
  • 5*log6(x^2+x-12)<=12+log(6)((x-3)^5*1/(x+4))*
  • Identical expressions

  • (x^ two - four)/log one / two (x^ two -1)< zero
  • (x squared minus 4) divide by logarithm of 1 divide by 2(x squared minus 1) less than 0
  • (x to the power of two minus four) divide by logarithm of one divide by two (x to the power of two minus 1) less than zero
  • (x2-4)/log1/2(x2-1)<0
  • x2-4/log1/2x2-1<0
  • (x²-4)/log1/2(x²-1)<0
  • (x to the power of 2-4)/log1/2(x to the power of 2-1)<0
  • x^2-4/log1/2x^2-1<0
  • (x^2-4) divide by log1 divide by 2(x^2-1)<0
  • Similar expressions

  • (x^2-4)/log1/2(x^2+1)<0
  • (x^2+4)/log1/2(x^2-1)<0

(x^2-4)/log1/2(x^2-1)<0 inequation

A inequation with variable

The solution

You have entered [src]
/ 2    \             
|x  - 4|             
|------|             
\log(1)/ / 2    \    
--------*\x  - 1/ < 0
   2                 
$$\frac{\left(x^{2} - 4\right) \frac{1}{\log{\left(1 \right)}}}{2} \left(x^{2} - 1\right) < 0$$
(((x^2 - 4)/log(1))/2)*(x^2 - 1) < 0
Rapid solution
This inequality has no solutions