Titlu2

Definiție

Numim funcție sinus, funcția care îi asociază oricărui număr real t∈[0,2π], ordonata imaginii sale de pe cercul trigonometric, adică numărul sin(t)=yM.

Avem funcția:

f:ℝ→[-1;1] f(x)=sin(x)

Valorile funcției sinus pe intervalul [0,2π]

x 0 π/6 π/4 π/3 π/2 π 3π/2
sin(x) 0 1/2 √2/2 √3/2 1 0 -1 0

Mărginirea funcției sinus

Avem sin x∈[-1,1], ceea ce este echivalent cu |sin x|≤1, oricare ar fi x∈ℝ.

Paritatea funcției sinus

Funcția sinus est eo funcție impară: sin(-x)=-sinx, oricare ar fi x∈ℝ.

Semnul funcției sinus

sin(x)≥0⇔x∈[2kπ,(2k+1)π], k∈ℤ

sin(x)≤0⇔x∈[(2k+1)π,2kπ], k∈ℤ





Graficul functiei sin(x) pe intervalul [-2π, 2π] 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