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Inequation
:
0,25*(1/4)*x>=1/64
а+3<в+2
4x+2:2-5x<1
(1/9)*(x^2)*ln(9-x)-2*ln(9-x)<=0
Integral of d{x}
:
2+sinx
Identical expressions
two +sinx> one / one +x3
2 plus sinus of x greater than 1 divide by 1 plus x3
two plus sinus of x greater than one divide by one plus x3
2+sinx>1 divide by 1+x3
Similar expressions
3*sin(x)^2+sin(x)cosx>2
cos(2*x)>cos(x^2)+sin(x)
2+sinx>1/1-x3
2*sqrt((sin(x))^2-sin(x)-1)>(cos(x))^2+sin(x)+3
2-sinx>1/1+x3
2*sin(x)^2+sin(x)>=0
Solving inequalities
/
2+sinx>1/1+x3
2+sinx>1/1+x3 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
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2 + sin(x) > 1 + x3
$$\sin{\left(x \right)} + 2 > x_{3} + 1$$
sin(x) + 2 > x3 + 1