Prove that:
tan A
tan A A
1+ sec A
2 cosec
А A
1- sech

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Step-by-step explanation:
Actually now I can't see the question it's some code shown
Anyway just follow this steps
1 step convert tan A into sinA and cos A
by using identity tan A = sin A /cos A
2step take LCM you will get 1- sec² in dinominator
then simplify
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