`(1)/(tan 3 A - tan A)- (1)/(cot 3 A - cot A)=`

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Prove that (1)/(tan 3A - tan A) - (1)/(cot 3A - cot A) = cot 2A .

Show that: (1)/(tan3A-tan A)-(1)/(cot3A-cot A)=cot2A

Prove that (1)/(tan3A-tan a)-(1)/(cot3A-cot A)=cot2A

Show that : 1/(tan 3A-tanA) - 1/(cot 3A - cot A) = cot 2A

(1)/(tan3A+tan A)-(1)/(cot3A+cot A)=cot4A

1/(tan3A-tan A)-1/(cot 3A-cot A)=

Show that: (1)/(tan3A+tan A)-(1)/(cot3A+cot A)=cot4A

(1)/(tan3 alpha-tan alpha)-(1)/(cot3 alpha-cot alpha)=cot2 alpha

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

Prove that : (tan A)/ (1 - cot A) + (cot A)/ (1 - tan A) = sec A cosec A + 1