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  • Inequation:
  • (5-x)/3<2x-3/2
  • (x+7)/2>(8−x)/3
  • ((2-x^2)(x-3)^2)/((x+1)(x^2-3x-4))>=0
  • x-9<8x-5

  • Identical expressions

  • three ^log(two)*x^ two + two *x^log(two)* nine <= three *(one / three)^log(one / two)(two *x+ three)
  • 3 to the power of logarithm of (2) multiply by x squared plus 2 multiply by x to the power of logarithm of (2) multiply by 9 less than or equal to 3 multiply by (1 divide by 3) to the power of logarithm of (1 divide by 2)(2 multiply by x plus 3)
  • three to the power of logarithm of (two) multiply by x to the power of two plus two multiply by x to the power of logarithm of (two) multiply by nine less than or equal to three multiply by (one divide by three) to the power of logarithm of (one divide by two)(two multiply by x plus three)
  • 3log(2)*x2+2*xlog(2)*9<=3*(1/3)log(1/2)(2*x+3)
  • 3log2*x2+2*xlog2*9<=3*1/3log1/22*x+3
  • 3^log(2)*x²+2*x^log(2)*9<=3*(1/3)^log(1/2)(2*x+3)
  • 3 to the power of log(2)*x to the power of 2+2*x to the power of log(2)*9<=3*(1/3) to the power of log(1/2)(2*x+3)
  • 3^log(2)x^2+2x^log(2)9<=3(1/3)^log(1/2)(2x+3)
  • 3log(2)x2+2xlog(2)9<=3(1/3)log(1/2)(2x+3)
  • 3log2x2+2xlog29<=31/3log1/22x+3
  • 3^log2x^2+2x^log29<=31/3^log1/22x+3
  • 3^log(2)*x^2+2*x^log(2)*9<=3*(1 divide by 3)^log(1 divide by 2)(2*x+3)

  • Similar expressions

  • 3^log(2)*x^2+2*x^log(2)*9<=3*(1/3)^log(1/2)(2*x-3)
  • 3^log(2)*x^2-2*x^log(2)*9<=3*(1/3)^log(1/2)(2*x+3)
Solving inequalities/ 3^log(2)*x^2+2*x^log(2)*9<=3*(1/3)^log(1/2)(2*x+3)

3^log(2)*x^2+2*x^log(2)*9<=3*(1/3)^log(1/2)(2*x+3) inequation

A inequation with variable

The solution

You have entered [src] 
 log(2)  2      log(2)         -log(1/2)          
3      *x  + 2*x      *9 <= 3*3         *(2*x + 3)
$$3^{\log{\left(2 \right)}} x^{2} + 9 \cdot 2 x^{\log{\left(2 \right)}} \leq 3 \left(\frac{1}{3}\right)^{\log{\left(\frac{1}{2} \right)}} \left(2 x + 3\right)$$ 
3^log(2)*x^2 + 9*(2*x^log(2)) <= (3*(1/3)^log(1/2))*(2*x + 3)
Solving inequality on a graph
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