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Inequation
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3^(x^2-5x+6)<27
((2x+3)^2(x-3)^4)/((1-x)(x+5)^3)<=0
5/(cosx+1)<11-2cosx
(2*3^(2x+1)-7*6^(x)+2*4^(x))/(3*9^(x)-3^(x)*2^(x+1))>=1
Identical expressions
log(three)x*log(three)x>=(log(x/ nine) three)- one
logarithm of (3)x multiply by logarithm of (3)x greater than or equal to ( logarithm of (x divide by 9)3) minus 1
logarithm of (three)x multiply by logarithm of (three)x greater than or equal to ( logarithm of (x divide by nine) three) minus one
log(3)xlog(3)x>=(log(x/9)3)-1
log3xlog3x>=logx/93-1
log(3)x*log(3)x>=(log(x divide by 9)3)-1
Similar expressions
log(3)x*log(3)x>=(log(x/9)3)+1
Solving inequalities
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log(3)x*log(3)x>=(log(x/9)3)-1
log(3)x*log(3)x>=(log(x/9)3)-1 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
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/x\ log(3)*x*log(3)*x >= log|-|*3 - 1 \9/
$$x x \log{\left(3 \right)} \log{\left(3 \right)} \geq 3 \log{\left(\frac{x}{9} \right)} - 1$$
x*((x*log(3))*log(3)) >= 3*log(x/9) - 1