Mister Exam
Other calculators
- Square Inequality Step-by-Step
- Inequality with the module Step by Step
- Logarithmic inequality online
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How to use it?
- Inequation:
- 5^(1-x)>0,2
- 0,5+0,2*x>0
- ×-9≤8×-1
- (x+3)*(x-8)<
- Derivative of:
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cos(t)
- Limit of the function:
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cos(t)
- -1/4
- Integral of d{x}:
- cos(t)
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Identical expressions
- cos(t)>- one / four
- co sinus of e of (t) greater than minus 1 divide by 4
- co sinus of e of (t) greater than minus one divide by four
- cost>-1/4
- cos(t)>-1 divide by 4
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Similar expressions
- cost<-sqrt(3)/2
- cos(t)>+1/4
- (3-(x+5)^-1)/(4*(x+5)^-1-1)<=-0.25
- (3-((x+5)^(-1)))/(4((x+5)^(-1)))<=-0,25
cos(t)>-1/4 inequation
The solution
Rapid solution 2
[src]
/ ____\ / ____\ [0, pi - atan\\/ 15 /) U (pi + atan\\/ 15 /, 2*pi)
$$y\ in\ \left[0, - \operatorname{atan}{\left(\sqrt{15} \right)} + \pi\right) \cup \left(\operatorname{atan}{\left(\sqrt{15} \right)} + \pi, 2 \pi\right)$$
y in Union(Interval.Ropen(0, pi - atan(sqrt(15))), Interval.open(atan(sqrt(15)) + pi, 2*pi))
Rapid solution
[src]
/ / / ____\\ / / ____\ \\ Or\And\0 <= t, t < pi - atan\\/ 15 //, And\t < 2*pi, pi + atan\\/ 15 / < t//
$$\left(0 \leq t \wedge t < - \operatorname{atan}{\left(\sqrt{15} \right)} + \pi\right) \vee \left(t < 2 \pi \wedge \operatorname{atan}{\left(\sqrt{15} \right)} + \pi < t\right)$$
((0 <= t)∧(t < pi - atan(sqrt(15))))∨((t < 2*pi)∧(pi + atan(sqrt(15)) < t))