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sec A+tan A=3rArr sec A=...

sec A+tan A=3rArr sec A=

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sec A-tan A = 5rArr sin A =

sec A+tan A=3 then sec A=

1/(sec A + tan A) = sec A - tan A

Prove the following identities : (1)/ (sec A + tan A) = sec A - tan A

If sec A+tan A=x then sec A=

(sec A + tan A -1) (sec A - tan A+1)=

Prove the following identities : (sec A - tan A)/ (sec A + tan A) = 1 - 2 sec A tan A + 2 tan^(2) A

tan^(2)theta+sec theta=5rArr sec theta=

(sec A sec B+tan A tan B)^(2)-(sec A tan B+tan A sec B)^(2)=1

(sec A sec B+tan A tan B)^(2)-(sec A tan B+tan A sec B)^(2)=1