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Ordene de menor a mayor. sen40°, sen80°, sen170°sen40^{\degree},\ sen80^{\degree},\ sen170^{\degree}sen40°, sen80°, sen170°
sen170°<sen80° <sen40°sen170^{\degree}<sen80^{\degree\ }<sen40^{\degree}sen170°<sen80° <sen40°
sen170°<sen40° <sen80°sen170^{\degree}<sen40^{\degree\ }<sen80^{\degree}sen170°<sen40° <sen80°
sen40°<sen80° <sen170°sen40^{\degree}<sen80^{\degree\ }<sen170^{\degree}sen40°<sen80° <sen170°
sen40°<sen170° <sen80°sen40^{\degree}<sen170^{\degree\ }<sen80^{\degree}sen40°<sen170° <sen80°
Señale el valor de las cantidades dadas.
cos70°\cos70^{\degree}cos70°
cos100°\cos100^{\degree}cos100°
cos200°\cos200^{\degree}cos200°
cos350°\cos350^{\degree}cos350°
Determine los valores que toma senαsen\alphasenα si α∈〈π;3π/2〉\alpha\in〈π;3π/2〉α∈〈π;3π/2〉
〈−1;1〉〈-1;1〉〈−1;1〉
〈0;1〉〈0;1〉〈0;1〉
〈−1;0〉〈-1;0〉〈−1;0〉
〈0;1/2〉〈0;1/2〉〈0;1/2〉
Halle los valores que toma 2senθ+12sen\theta+12senθ+1 si θ∈〈0;π/2〉\theta\in〈0;π/2〉θ∈〈0;π/2〉
〈0;3〉〈0;3〉〈0;3〉
〈1;2〉〈1;2〉〈1;2〉
〈1;3〉〈1;3〉〈1;3〉
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