find value of
1. tan ( -25 pi/ 3 )
2. cosec ( -41 pi/ 4 )
3. cosec (-750 degree)
4. sec ( - 1470 degree)
5. cot ( 13 pi/ 4 )
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Answer:
We are using a trigonometric relation, tanθ = sinθ/cosθ, to find the value of tan (pi/3).
We are using a reference triangle to calculate the values of sine and cosine.
Since, θ = pi/3, therefore
sin(pi/3) = ⎷3/2, and
cos(pi/3) = 1/2
Now substitute sin(pi/3) = ⎷3/2, and cos(pi/3) = 1/2 in the equation tanθ = sinθ/cosθ
tanθ = sinθ/cosθ
tan(pi/3) = sin(pi/3)/cos(pi/3)
tan(pi/3) = (⎷3/2)/(1/2)
= ⎷3
Thus, the exact value of tan (pi/3) is ⎷3
I hooe you got it. Have a nice day.
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