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Mathematics
tan 25° = p ⇒ : (tan 245° + tan 335° / tan 205° - tan 115°) =
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Q. $\tan 25° = p \Rightarrow \: \frac{tan\, 245° + \tan\, 335° }{\tan\, 205° - \tan\, 115°} = $
Trigonometric Functions
A
$\frac{p^2 -1}{p^2 +1}$
14%
B
$\frac{p^2 + 1 }{p^2 - 1}$
29%
C
$\frac{1 - p^2 }{1 + p^2 }$
42%
D
$\frac{ 1 + p^2 }{1 - p^2 }$
15%
Solution:
$\tan (245°) = \tan (270° - 25°)$
$\tan (335°) = \tan (360° -25°) $
$\tan (205°) = \tan (180° + 25°) $
$\tan (115°) = \tan (90° + 25°)$