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How to use it?
- Inequation:
- log2^2(16+6x-x^2)+10log0,5(16+6x-x^2)+24>0
- tg(5x-p/3)>=-3/3
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tg^2x-4tgx+3>0
- 4*x+14>-2-0,8x
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Identical expressions
- log two ^ two (sixteen +6x-x^ two)+1 zero log0, five (sixteen +6x-x^2)+ twenty-four >0
- logarithm of 2 squared (16 plus 6x minus x squared ) plus 10 logarithm of 0,5(16 plus 6x minus x squared ) plus 24 greater than 0
- logarithm of two to the power of two (sixteen plus 6x minus x to the power of two) plus 1 zero logarithm of 0, five (sixteen plus 6x minus x squared ) plus twenty minus four greater than 0
- log22(16+6x-x2)+10log0,5(16+6x-x2)+24>0
- log2216+6x-x2+10log0,516+6x-x2+24>0
- log2²(16+6x-x²)+10log0,5(16+6x-x²)+24>0
- log2 to the power of 2(16+6x-x to the power of 2)+10log0,5(16+6x-x to the power of 2)+24>0
- log2^216+6x-x^2+10log0,516+6x-x^2+24>0
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Similar expressions
- log2^2(16+6x-x^2)-10log0,5(16+6x-x^2)+24>0
- log2^2(16+6x-x^2)+10log0,5(16-6x-x^2)+24>0
- log2^2(16-6x-x^2)+10log0,5(16+6x-x^2)+24>0
- log2^2(16+6x-x^2)+10log0,5(16+6x+x^2)+24>0
- log2^2(16+6x-x^2)+10log0,5(16+6x-x^2)-24>0
- log2^2(16+6x+x^2)+10log0,5(16+6x-x^2)+24>0
log2^2(16+6x-x^2)+10log0,5(16+6x-x^2)+24>0 inequation
The solution
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2 / 2\ / 2\ log (2)*\16 + 6*x - x / + 10*log(0.0)*5*\16 + 6*x - x / + 24 > 0
$$\left(\left(- x^{2} + \left(6 x + 16\right)\right) \log{\left(2 \right)}^{2} + 5 \cdot 10 \log{\left(0.0 \right)} \left(- x^{2} + \left(6 x + 16\right)\right)\right) + 24 > 0$$
(-x^2 + 6*x + 16)*log(2)^2 + (5*(10*log(0.0)))*(-x^2 + 6*x + 16) + 24 > 0