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Other calculators
- Square Inequality Step-by-Step
- Inequality with the module Step by Step
- Logarithmic inequality online
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How to use it?
- Inequation:
- 3^(x^2-5x+6)<27
- ((2x+3)^2(x-3)^4)/((1-x)(x+5)^3)<=0
- 5/(cosx+1)<11-2cosx
- (2*3^(2x+1)-7*6^(x)+2*4^(x))/(3*9^(x)-3^(x)*2^(x+1))>=1
- Sum of series:
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-6
- Limit of the function:
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-6
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Identical expressions
- log/log two (3x+ one)*log0, five (six x+2)<-6
- logarithm of divide by logarithm of 2(3x plus 1) multiply by logarithm of 0,5(6x plus 2) less than minus 6
- logarithm of divide by logarithm of two (3x plus one) multiply by logarithm of 0, five (six x plus 2) less than minus 6
- log/log2(3x+1)log0,5(6x+2)<-6
- log/log23x+1log0,56x+2<-6
- log divide by log2(3x+1)*log0,5(6x+2)<-6
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Similar expressions
- log/log2(3x+1)*log0,5(6x-2)<-6
- log/log2(3x-1)*log0,5(6x+2)<-6
- log/log2(3x+1)*log0,5(6x+2)<+6
log/log2(3x+1)*log0,5(6x+2)<-6 inequation
The solution
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[src]
log(x) --------------*log(0.0)*5*(6*x + 2) < -6 /log(3*x + 1)\ |------------| \ log(2) /
$$5 \frac{\log{\left(x \right)}}{\frac{1}{\log{\left(2 \right)}} \log{\left(3 x + 1 \right)}} \log{\left(0.0 \right)} \left(6 x + 2\right) < -6$$
(5*((log(x)/((log(3*x + 1)/log(2))))*log(0.0)))*(6*x + 2) < -6