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Inequation
:
8*q^3+27<0
|8-4x|<8
log(x)/log(3/5)>1/2
(1/(2^(x+1)+3))>(1/(2^(x+2)-1))
Derivative of
:
sin(x)
Integral of d{x}
:
sin(x)
Canonical form
:
sin(x)
Identical expressions
sin(x)>sqrt- three / two
sinus of (x) greater than square root of minus 3 divide by 2
sinus of (x) greater than square root of minus three divide by two
sin(x)>√-3/2
sinx>sqrt-3/2
sin(x)>sqrt-3 divide by 2
Similar expressions
sqrt(2*cos(x))-sinx>0
1-2*sinx<0
-sin((x+pi)/4)^2+cos((x+pi)/4)^2<=0
sin(x/4)<sqrt-(3/2)
(9a-(a^2-a+3)sinx+1)/(2cos^2x+a^2+3)<2
sin((x+pi)/4)>0
sin(x)>sqrt+3/2
sinx>sqrt-3/2
Solving inequalities
/
sin(x)>sqrt-3/2
sin(x)>sqrt-3/2 inequation
+ inequation
Solve the inequality!
A inequation with variable
The solution
You have entered
[src]
___ 3 sin(x) > \/ x - - 2
$$\sin{\left(x \right)} > \sqrt{x} - \frac{3}{2}$$
sin(x) > sqrt(x) - 3/2
Solving inequality on a graph