If tan Alpha equal to root three And tan beta equals to one by root three Then find The value of cot alpha plus beta
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Given :
- tan α = √ 3
- tan β = 1 / √3
tan α = √3
=> tan α = tan 60°
=> α = 60°
tan β = 1 / √3
=> tan β = tan 30°
=> β = 30°
Now , cot ( α + β )
= cot ( 60° + 30° )
= cot 90°
= 0
Therefore the value of cot ( α + β ) is 0.
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