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tanA+cot(180^0+A)+cot(90^0+A)+cot(360^0-...

`tanA+cot(180^0+A)+cot(90^0+A)+cot(360^0-A)=`

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tanA+cot(180^@+A)+cot(90^@+A)+cot(360^@-A)=

tan A+cot(180^(@)+A)+cot(90^(@)+A)+cot(360^(@)-A)=

tanA+tan(180^(@)+A)+cot(90^(@)+A)+cot(360^(@)-A)=?

Simplify : ("sec"(270^@ - A) "sec"(90^@ - A) - tan (270^@ -A) tan (90^@ + A))/(cot A + tan (180^@ + A) + tan (90^@ + A) + tan (360^@ - A) + cos 180^@)

Prove that: cotA+"cot"(60^0+A)-cot(60^0-A)=3cot3A

Prove that: cotA+"cot"(60^0+A)-cot(60^0-A)=3cot3A

((1180 + A) * tan (270 + A) * sin (360-A)) / (cos (180-A) * cot (90 + A) * cos (-A) =)

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Prove the following identity: cot A+cot(60^0+A)+cot(120^0+A)=3cot3A