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How to use it?
- Inequation:
- x*(x-2)^2*(x-4)^855/(((1-x)*(x-3)^66*(x^2-(11/2)^2)))>=0
-
tan(x)<-sqrt(3)/3
- sin3xcosx-cos3xsinx<=(1)/(2)
- (9^(x+1)-22*3^(x+1)-135)*1/(3^(x+1)-1)>=0
- Canonical form:
- =0
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Identical expressions
- x*(x- two)^ two *(x- four)^ eight hundred and fifty-five /(((one -x)*(x- three)^ sixty-six *(x^ two -(eleven / two)^ two)))>= zero
- x multiply by (x minus 2) squared multiply by (x minus 4) to the power of 855 divide by (((1 minus x) multiply by (x minus 3) to the power of 66 multiply by (x squared minus (11 divide by 2) squared ))) greater than or equal to 0
- x multiply by (x minus two) to the power of two multiply by (x minus four) to the power of eight hundred and fifty minus five divide by (((one minus x) multiply by (x minus three) to the power of sixty minus six multiply by (x to the power of two minus (eleven divide by two) to the power of two))) greater than or equal to zero
- x*(x-2)2*(x-4)855/(((1-x)*(x-3)66*(x2-(11/2)2)))>=0
- x*x-22*x-4855/1-x*x-366*x2-11/22>=0
- x*(x-2)²*(x-4)⁸55/(((1-x)*(x-3)⁶6*(x²-(11/2)²)))>=0
- x*(x-2) to the power of 2*(x-4) to the power of 855/(((1-x)*(x-3) to the power of 66*(x to the power of 2-(11/2) to the power of 2)))>=0
- x(x-2)^2(x-4)^855/(((1-x)(x-3)^66(x^2-(11/2)^2)))>=0
- x(x-2)2(x-4)855/(((1-x)(x-3)66(x2-(11/2)2)))>=0
- xx-22x-4855/1-xx-366x2-11/22>=0
- xx-2^2x-4^855/1-xx-3^66x^2-11/2^2>=0
- x*(x-2)^2*(x-4)^855/(((1-x)*(x-3)^66*(x^2-(11/2)^2)))>=O
- x*(x-2)^2*(x-4)^855 divide by (((1-x)*(x-3)^66*(x^2-(11 divide by 2)^2)))>=0
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Similar expressions
- x*(x-2)^2*(x-4)^855/(((1-x)*(x+3)^66*(x^2-(11/2)^2)))>=0
- x*(x-2)^2*(x+4)^855/(((1-x)*(x-3)^66*(x^2-(11/2)^2)))>=0
- x*(x-2)^2*(x-4)^855/(((1+x)*(x-3)^66*(x^2-(11/2)^2)))>=0
- x*(x+2)^2*(x-4)^855/(((1-x)*(x-3)^66*(x^2-(11/2)^2)))>=0
- x*(x-2)^2*(x-4)^855/(((1-x)*(x-3)^66*(x^2+(11/2)^2)))>=0
x*(x-2)^2*(x-4)^855/(((1-x)*(x-3)^66*(x^2-(11/2)^2)))>=0 inequation
The solution
You have entered
[src]
2 855
x*(x - 2) *(x - 4)
------------------------------ >= 0
66 / 2 2\
(1 - x)*(x - 3) *\x - 11/2 /
$$\frac{x \left(x - 2\right)^{2} \left(x - 4\right)^{855}}{\left(1 - x\right) \left(x - 3\right)^{66} \left(x^{2} - \left(\frac{11}{2}\right)^{2}\right)} \geq 0$$
((x*(x - 2)^2)*(x - 4)^855)/((((1 - x)*(x - 3)^66)*(x^2 - (11/2)^2))) >= 0