If a=60,verify that

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Hey !!
sin2A = 2sinA×cosA /1
we can write 1 as denominator ..
=> 2sinA×cosA /cos²A + sin²A
(•°• sin²A + cos²A = 1)
=> 2sinA×cosA/cos²A
--------------------------------
cos²A + cos²A /cos²A
=> 2 tanA /1 + tan²A RHS prooved
Q2nd ..
•°• tan(A + B ) = tanA + tanB/1 - tanA ×tanB
similarly
tan2A = tan(A+A)
= tanA + tanA /1 - tanA×tanA
= 2tanA/1-tan²A prooved
LHS = RHS
***************""""*********

Hope it helps !!.
@Rajukumar111
sin2A = 2sinA×cosA /1
we can write 1 as denominator ..
=> 2sinA×cosA /cos²A + sin²A
(•°• sin²A + cos²A = 1)
=> 2sinA×cosA/cos²A
--------------------------------
cos²A + cos²A /cos²A
=> 2 tanA /1 + tan²A RHS prooved
Q2nd ..
•°• tan(A + B ) = tanA + tanB/1 - tanA ×tanB
similarly
tan2A = tan(A+A)
= tanA + tanA /1 - tanA×tanA
= 2tanA/1-tan²A prooved
LHS = RHS
***************""""*********
Hope it helps !!.
@Rajukumar111
Sanclynz5:
U hv 2 apply a=60
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