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Inequation
:
log0,4(2*x-5)>log0,4(x+1)
((log_4(x)+2)²)/(log²_4(x)-9)>0
log2^2(x^2)-15log2(2x)+11<=0
3log8x2<=log2(10x+75)
Identical expressions
log0, four (two *x- five)>log0, four (x+ one)
logarithm of 0,4(2 multiply by x minus 5) greater than logarithm of 0,4(x plus 1)
logarithm of 0, four (two multiply by x minus five) greater than logarithm of 0, four (x plus one)
log0,4(2x-5)>log0,4(x+1)
log0,42x-5>log0,4x+1
Similar expressions
log0,4(2*x+5)>log0,4(x+1)
log0,4(2*x-5)>log0,4(x-1)
Solving inequalities
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log0,4(2*x-5)>log0,4(x+1)
log0,4(2*x-5)>log0,4(x+1) inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
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log(0.0)*4*(2*x - 5) > log(0.0)*4*(x + 1)
$$\log{\left(0.0 \right)} 4 \cdot \left(2 x - 5\right) > \log{\left(0.0 \right)} 4 \left(x + 1\right)$$
log(0.0)*4*(2*x - 1*5) > log(0.0)*4*(x + 1)