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Inequation
:
log0,6(2x−6)<log0,6x.
log(log3(9^x-6))/logx>=1
sin3x>0.5
sin7x>sqrt(3/2)
Identical expressions
log0, six (2x− six)<log0,6x.
logarithm of 0,6(2x−6) less than logarithm of 0,6x.
logarithm of 0, six (2x− six) less than logarithm of 0,6x.
log0,62x−6<log0,6x.
Solving inequalities
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log0,6(2x−6)
log0,6(2x−6)
+ inequation
Solve the inequality!
A inequation with variable
The solution
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[src]
log(0.0)*6*(2*x - 6) < log(0.6*x)
$$6 \log{\left(0.0 \right)} \left(2 x - 6\right) < \log{\left(0.6 x \right)}$$
(6*log(0.0))*(2*x - 6) < log(0.6*x)