If 13sinA=12 find 1/cos²A - tan²A
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Answer:
13sinA =12
SinA =12/13
We know that,
Sin ² A + Cos ²A = 1
(12/13)²+ Cos ²A = 1
Cos²A = 1 - 144/169
Cos²A = 25/169
Cos A = 5/13
TanA =SinA /CosA = 12/5
1/cos²A - tan²A
=1 /(5/13)² - (12/5)²
=1/(25/169) - (144/25)
=(169/25) - (144/25)
=(169-144)/25
=25/25
=1
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