The exact value of tan (π/6) is 1/√3.
Given a trigonometric function,
tan (π/6)
We have to find the exact value of the given function.
We know that, the value of π/6 in degrees is 30 degrees.
So here, we have to find the value of tangent function of 30 degrees.
We know that,
Tan (x) = sin (x) / cos (x)
Here x = π/6
Tan (π/6) = sin (π/6) / cos (π/6)
= (1/2) / (√3 / 2)
= 1/√3
Hence the tan (π/6) is 1/√3.
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O A. – 16x4
O B. -8x4
O C. -2xt
O D. 84
O E. 16x4
Answer:
The answer should be -8x
Step-by-step explanation:
You would use distiputive property and multiple four by negitive two and you would end up getting -8x
Answer:
3/5
Step-by-step explanation: