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Inequation:
1,5^((x^2+x-20)/x)<=1,5^0
2/((1/2)*x*sqrt(51))+((1/2)*x*sqrt(5)-2)/((1/2)*x*sqrt(5)-3)-2>=0
log(2)*(x^2+2x-3)<=log(2)*(x+9)
3/x-2*1/(x-3)<=0
Identical expressions
((three ^x+ seven)/(three ^x- seven))+((three ^x- seven)/(three ^x+ seven))<=(four * three ^(x+ two)- sixty-four)/(nine ^x- forty-nine)
((3 to the power of x plus 7) divide by (3 to the power of x minus 7)) plus ((3 to the power of x minus 7) divide by (3 to the power of x plus 7)) less than or equal to (4 multiply by 3 to the power of (x plus 2) minus 64) divide by (9 to the power of x minus 49)
((three to the power of x plus seven) divide by (three to the power of x minus seven)) plus ((three to the power of x minus seven) divide by (three to the power of x plus seven)) less than or equal to (four multiply by three to the power of (x plus two) minus sixty minus four) divide by (nine to the power of x minus forty minus nine)
((3x+7)/(3x-7))+((3x-7)/(3x+7))<=(4*3(x+2)-64)/(9x-49)
3x+7/3x-7+3x-7/3x+7<=4*3x+2-64/9x-49
((3^x+7)/(3^x-7))+((3^x-7)/(3^x+7))<=(43^(x+2)-64)/(9^x-49)
((3x+7)/(3x-7))+((3x-7)/(3x+7))<=(43(x+2)-64)/(9x-49)
3x+7/3x-7+3x-7/3x+7<=43x+2-64/9x-49
3^x+7/3^x-7+3^x-7/3^x+7<=43^x+2-64/9^x-49
((3^x+7) divide by (3^x-7))+((3^x-7) divide by (3^x+7))<=(4*3^(x+2)-64) divide by (9^x-49)
Similar expressions
((3^x+7)/(3^x-7))+((3^x+7)/(3^x+7))<=(4*3^(x+2)-64)/(9^x-49)
((3^x+7)/(3^x-7))+((3^x-7)/(3^x+7))<=(4*3^(x+2)-64)/(9^x+49)
((3^x-7)/(3^x-7))+((3^x-7)/(3^x+7))<=(4*3^(x+2)-64)/(9^x-49)
((3^x+7)/(3^x-7))-((3^x-7)/(3^x+7))<=(4*3^(x+2)-64)/(9^x-49)
((3^x+7)/(3^x-7))+((3^x-7)/(3^x-7))<=(4*3^(x+2)-64)/(9^x-49)
((3^x+7)/(3^x+7))+((3^x-7)/(3^x+7))<=(4*3^(x+2)-64)/(9^x-49)
((3^x+7)/(3^x-7))+((3^x-7)/(3^x+7))<=(4*3^(x-2)-64)/(9^x-49)
((3^x+7)/(3^x-7))+((3^x-7)/(3^x+7))<=(4*3^(x+2)+64)/(9^x-49)

Solving inequalities/ ((3^x+7)/(3^x-7))+((3^x-7)/(3^x+7))<=(4*3^(x+2)-64)/(9^x-49)

((3^x+7)/(3^x-7))+((3^x-7)/(3^x+7))<=(4*3^(x+2)-64)/(9^x-49) inequation

The solution

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 x        x           x + 2     
3  + 7   3  - 7    4*3      - 64
------ + ------ <= -------------
 x        x            x        
3  - 7   3  + 7       9  - 49

$$\frac{3^{x} - 7}{3^{x} + 7} + \frac{3^{x} + 7}{3^{x} - 7} \leq \frac{4 \cdot 3^{x + 2} - 64}{9^{x} - 49}$$

(3^x - 7)/(3^x + 7) + (3^x + 7)/(3^x - 7) <= (4*3^(x + 2) - 64)/(9^x - 49)

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Identical expressions

Similar expressions

((3^x+7)/(3^x-7))+((3^x-7)/(3^x+7))<=(4*3^(x+2)-64)/(9^x-49) inequation

The solution