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Inequation:
log0,7(2x-6)>log0,7(5-x)
tg3x-sqrt3>=0
log(3*x+2*sqrt(x)-1)*1/(log(5*x+3*sqrt(x)-2)^5)>=log(11)*1/log(32)*1/(log(11)*1/log(2))
sqrt(5x+1)-sqrt(6x-2)>sqrt(6+x)-sqrt(2x+3)
Identical expressions
log0, seven (2x- six)>log0, seven (five -x)
logarithm of 0,7(2x minus 6) greater than logarithm of 0,7(5 minus x)
logarithm of 0, seven (2x minus six) greater than logarithm of 0, seven (five minus x)
log0,72x-6>log0,75-x
Similar expressions
log0,7(2x+6)>log0,7(5-x)
log0,7(2x-6)>log0,7(5+x)

Solving inequalities/ log0,7(2x-6)>log0,7(5-x)

log0,7(2x-6)>log0,7(5-x) inequation

The solution

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log(0.0)*7*(2*x - 6) > log(0.0)*7*(5 - x)

$$\log{\left(0.0 \right)} 7 \cdot \left(2 x - 6\right) > \log{\left(0.0 \right)} 7 \cdot \left(5 - x\right)$$

log(0.0)*7*(2*x - 1*6) > log(0.0)*7*(5 - x)