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Inequation
:
log3(x^2+6)<log3,5x
10t−14≥0
x^2-3x>10
4+2t/3.<3
Identical expressions
log3(x^ two + six)<log3,5x
logarithm of 3(x squared plus 6) less than logarithm of 3,5x
logarithm of 3(x to the power of two plus six) less than logarithm of 3,5x
log3(x2+6)<log3,5x
log3x2+6<log3,5x
log3(x²+6)<log3,5x
log3(x to the power of 2+6)<log3,5x
log3x^2+6<log3,5x
Similar expressions
1/2+log(9,(x))-log(3,(5x))>log(1/3,(x+3))
log3(x^2-6)<log3,5x
(log(3,(5x-6-x^2)))^2-6log(3,(5x-6-x^2))+8>0
Solving inequalities
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log3(x^2+6)
log3(x^2+6)
+ inequation
Solve the inequality!
A inequation with variable
The solution
You have entered
[src]
/ 2 \ log\x + 6/ ----------- < log(3.5*x) log(3)
$$\frac{\log{\left(x^{2} + 6 \right)}}{\log{\left(3 \right)}} < \log{\left(3.5 x \right)}$$
log(x^2 + 6)/log(3) < log(3.5*x)
Solving inequality on a graph