plzzz ans....Thnk u....PROVE THE FOLLOWING
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Answers
Answered by
2
used identity
( in LHS )
cosec∅ = 1 / sin∅
( in RHS )
Sin²∅ + cos²∅ = 1
a² - b² = ( a - b ) ( a + b )
( in LHS )
cosec∅ = 1 / sin∅
( in RHS )
Sin²∅ + cos²∅ = 1
a² - b² = ( a - b ) ( a + b )
Attachments:
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hanshukr219:
nice
Answered by
7
HELLO DEAR

I HOPE ITS HELP YOU,
THANKS
I HOPE ITS HELP YOU,
THANKS
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