Find the values of all trigonometric functions of 7π/6
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5
Answer:
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Step-by-step explanation:
sin(7π/6) = sin(π+π/6) = -sin(π/6) = -1/2
cos(7π/6) = cos(π+π/6) = -cos(π/6) = -√3/2
tan(7π/6) = sin(7π/6)/cos(7π/6) = (-1/2)/(-√3/2) = 1/√3
cot(7π/6) = 1/tan(7π/6) = √3
sec(7π/6) = 1/cos(7π/6) = -2/√3
cosec(7π/6) = 1/sin(7π/6) = -2
Answered by
0
Answer:
sin7π/6= -1/2
cos7π/6= -root3/2
tan7π/6= 1/root3
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