Math  /  Trigonometry

QuestionQuestion 13 (1 point) Solve 2sinx+1=02 \sin x+1=0 on the interval x[0,2π]x \in[0,2 \pi], to the nearest hundredth of a radian. a) x=210,x=330x=210, x=330 b) x0.52,x2.62x \doteq 0.52, x \doteq 2.62 C) x=30,x=150x=30, x=150 d) x3.67,x5.76x \doteq 3.67, x \doteq 5.76

Studdy Solution
Convert these solutions to decimal form and round to the nearest hundredth:
x3.67radians x \approx 3.67 \, \text{radians} x5.76radians x \approx 5.76 \, \text{radians}
The solutions to the equation 2sinx+1=0 2 \sin x + 1 = 0 on the interval [0,2π] [0, 2\pi] are:
x3.67,x5.76 x \approx 3.67, x \approx 5.76
This corresponds to option d).

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