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Inequation:
(15^x)-(9*5^x)-(3^x)+9<0
(1/4)^2>=8
1−3x≤0
x(3x-4)-10>=4-3x
Graphing y =:
log(x)/log(3)
Limit of the function:
log(x)/log(3)
Derivative of:
log(x)/log(3)
Identical expressions
log(x)/log(three)< eleven -x
logarithm of (x) divide by logarithm of (3) less than 11 minus x
logarithm of (x) divide by logarithm of (three) less than eleven minus x
logx/log3<11-x
log(x) divide by log(3)<11-x
Similar expressions
(2x+1)(1-x)(x-5)<0
log(x)/log(3x-2)<2
log(x)/log(3)<11+x
((x-7)^1/7)+(x-4)^0,5<=11-(x^3)/64
log(1+x)/log3>log(x(1-log(1-x)/log(x)))/log(3)
log(x)/log(32)<=5

Solving inequalities/ log(x)/log(3)<11-x

log(x)/log(3)<11-x inequation

The solution

You have entered [src]

log(x)         
------ < 11 - x
log(3)

\frac{\log{\left(x \right)}}{\log{\left(3 \right)}} < 11 - x

log(x)/log(3) < 11 - x

Solving inequality on a graph