find the principal sol of the eq tan x = -1/✓3
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Given: Equation tan x = 1 / √3
To find: The principle solution of equation.
Solution:
Now we know that tan x takes value 1/√3 when x is equal to π/6.
Thus,
using the identity (tan (π-x) = -tanx)
tan (π - π/6) = -tan π/6
= -1/√3.
Again using same identity, we get:
Also, tan(2π -π/6) = - tan π/6
= - 1/√3
So, tan 5π/6 = tan 11π/6 = -1/√3
So therefore, the principal solutions are 5π/6 and 11π/6 respectively.
Answer:
So, the principal solutions are 5π/6 and 11π/6.
Step-by-step explanation:
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