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Inequation:
sin(log(x)*7)-sin(log(x)*5)>log(x)*49-log(x)*25
log5(3x+1)+log5(1/(72x^2)+1)≥log5(1/(24x)+1)
log0.3(x+6)>=log0.3(4-x)
-2x²+8x>=0
Identical expressions
sin(log(x)* seven)-sin(log(x)* five)>log(x)* forty-nine -log(x)* twenty-five
sinus of ( logarithm of (x) multiply by 7) minus sinus of ( logarithm of (x) multiply by 5) greater than logarithm of (x) multiply by 49 minus logarithm of (x) multiply by 25
sinus of ( logarithm of (x) multiply by seven) minus sinus of ( logarithm of (x) multiply by five) greater than logarithm of (x) multiply by forty minus nine minus logarithm of (x) multiply by twenty minus five
sin(log(x)7)-sin(log(x)5)>log(x)49-log(x)25
sinlogx7-sinlogx5>logx49-logx25
Similar expressions
sin(log(x)*7)-sin(log(x)*5)>log(x)*49+log(x)*25
sin(log(x)*7)+sin(log(x)*5)>log(x)*49-log(x)*25
What you mean?
-sin(log(x)^5) + sin(log(x)^7) > -25*log(x) + log(x)*49

Solving inequalities/ sin(log(x)*7)-sin(log(x)*5)>log(x)*49-log(x)*25

sin(log(x)7)-sin(log(x)5)>log(x)49-log(x)25 inequation

The solution

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sin(log(x)*7) - sin(log(x)*5) > log(x)*49 - log(x)*25

$$- \sin{\left(\log{\left(x \right)} 5 \right)} + \sin{\left(\log{\left(x \right)} 7 \right)} > - 25 \log{\left(x \right)} + \log{\left(x \right)} 49$$

-sin(log(x)*5) + sin(log(x)*7) > -25*log(x) + log(x)*49

Solving inequality on a graph

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Identical expressions

Similar expressions

What you mean?

sin(log(x)*7)-sin(log(x)*5)>log(x)*49-log(x)*25 inequation

The solution

sin(log(x)7)-sin(log(x)5)>log(x)49-log(x)25 inequation