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  • Inequation:
  • log(3x–3)3+log(x–1)^2(27)>=2
  • x^2/2<=6x-2/9
  • 6x-11(x+2)>-8
  • (4x-7^2)=>(7x-4^2) (4x-7^2)=>(7x-4^2)

  • Identical expressions

  • log(three x– three)3+log(x– one)^ two (twenty-seven)>= two
  • logarithm of (3x–3)3 plus logarithm of (x–1) squared (27) greater than or equal to 2
  • logarithm of (three x– three)3 plus logarithm of (x– one) to the power of two (twenty minus seven) greater than or equal to two
  • log(3x–3)3+log(x–1)2(27)>=2
  • log3x–33+logx–1227>=2
  • log(3x–3)3+log(x–1)²(27)>=2
  • log(3x–3)3+log(x–1) to the power of 2(27)>=2
  • log3x–33+logx–1^227>=2

  • Similar expressions

  • log(3x–3)3-log(x–1)^2(27)>=2
Solving inequalities/ log(3x–3)3+log(x–1)^2(27)>=2

log(3x–3)3+log(x–1)^2(27)>=2 inequation

A inequation with variable

The solution

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log(3*x - 3)*3 + log (x - 1)*27 >= 2
$$27 \log{\left(x - 1 \right)}^{2} + 3 \log{\left(3 x - 3 \right)} \geq 2$$ 
27*log(x - 1)^2 + 3*log(3*x - 3) >= 2
Solving inequality on a graph
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