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Inequation:
2(x-8)>5x-2
1+8x<9
-3x^2+x-2<=0
2^log(10)*(x^2-4)>=(x+2)^log(10)*2
Identical expressions
one /(three ^x- one)+((nine ^(x+ zero . five)- three ^(x+ three))/(three ^x- nine))>= three ^(x+ one)
1 divide by (3 to the power of x minus 1) plus ((9 to the power of (x plus 0.5) minus 3 to the power of (x plus 3)) divide by (3 to the power of x minus 9)) greater than or equal to 3 to the power of (x plus 1)
one divide by (three to the power of x minus one) plus ((nine to the power of (x plus zero . five) minus three to the power of (x plus three)) divide by (three to the power of x minus nine)) greater than or equal to three to the power of (x plus one)
1/(3x-1)+((9(x+0.5)-3(x+3))/(3x-9))>=3(x+1)
1/3x-1+9x+0.5-3x+3/3x-9>=3x+1
1/3^x-1+9^x+0.5-3^x+3/3^x-9>=3^x+1
1 divide by (3^x-1)+((9^(x+0.5)-3^(x+3)) divide by (3^x-9))>=3^(x+1)
Similar expressions
1/(3^x-1)+((9^(x-0.5)-3^(x+3))/(3^x-9))>=3^(x+1)
1/(3^x-1)+((9^(x+0.5)+3^(x+3))/(3^x-9))>=3^(x+1)
1/(3^x-1)+((9^(x+0.5)-3^(x+3))/(3^x+9))>=3^(x+1)
1/(3^x-1)+((9^(x+0.5)-3^(x+3))/(3^x-9))>=3^(x-1)
1/(3^x-1)-((9^(x+0.5)-3^(x+3))/(3^x-9))>=3^(x+1)
1/(3^x-1)+((9^(x+0.5)-3^(x-3))/(3^x-9))>=3^(x+1)
1/(3^x+1)+((9^(x+0.5)-3^(x+3))/(3^x-9))>=3^(x+1)

Solving inequalities/ 1/(3^x-1)+((9^(x+0.5)-3^(x+3))/(3^x-9))>=3^(x+1)

1/(3^x-1)+((9^(x+0.5)-3^(x+3))/(3^x-9))>=3^(x+1) inequation

The solution

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          x + 1/2    x + 3          
  1      9        - 3          x + 1
------ + ----------------- >= 3     
 x              x                   
3  - 1         3  - 9

$$\frac{1}{3^{x} - 1} + \frac{- 3^{x + 3} + 9^{x + \frac{1}{2}}}{3^{x} - 9} \geq 3^{x + 1}$$

1/(3^x - 1) + (-3^(x + 3) + 9^(x + 1/2))/(3^x - 9) >= 3^(x + 1)

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Similar expressions

1/(3^x-1)+((9^(x+0.5)-3^(x+3))/(3^x-9))>=3^(x+1) inequation

The solution