Mister Exam

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Inequation:
x^2log25x>=log25x^3+xlog5x
3*45^x-3*27^x-28*15^x+28*9*x+9*5^x-3^x*9<0
((log0.5)(x)^2)+log0.5(x-2)<=0
lg(3x+2*sqrt(x)-1)/lg((5x+3*sqrt(x)-2)^5)>=(log(11)/log(32))/(log(11)/log(2))
Identical expressions
x^2log25x>=log25x^ three +xlog5x
x squared logarithm of 25x greater than or equal to logarithm of 25x cubed plus x logarithm of 5x
x squared logarithm of 25x greater than or equal to logarithm of 25x to the power of three plus x logarithm of 5x
x2log25x>=log25x3+xlog5x
x²log25x>=log25x³+xlog5x
x to the power of 2log25x>=log25x to the power of 3+xlog5x
Similar expressions
x^2log25x>=log25x^3-xlog5x
x^2*log25(x)≥log25(x^3)+x*log5(x)

x^2log25x>=log25x^3+xlog5x inequation

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x *log(25*x) >= log (25*x) + x*log(5*x)

$$x^{2} \log{\left(25 x \right)} \geq \log{\left(25 x \right)}^{3} + x \log{\left(5 x \right)}$$

x^2*log(25*x) >= x*log(5*x) + log(25*x)^3

Solving inequality on a graph