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cot16cot44+cot44cot76-cot76cot16...

cot16cot44+cot44cot76-cot76cot16

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cot16^0cot44^0+cot44^0cot76^0-cot76^0cot16^0 = (a) 1 (b) 2 (c) 3 (d) 4

cot16^0cot44^0+cot44^0cot76^0-cot76^0cot16^0 = (a) 1 (b) 2 (c) 3 (d) 4

cot16^0cot44^0+cot44^0cot76^0-cot76^0cot16^0 = (a) 1 (b) 2 (c) 3 (d) 4

Prove that cot 16^@ cot 44^@ + cot 44^@ cot 76^@ -cot 76^@cot 16^@ = 3

cot12cot102+cot102cot66+cot66cot12=

cot16^(0)cot44^(0)+cot44^(0)cot76^(0)-cot76^(0)cot16^(0)

cot16^(0)cot44^(0)+cot44^(0)cot76^(0)-cot76^(0)cot16^(0)=(a)1(b)2(c)3(d)4

the value of the expression cot2cot3-cot3cot5-cot5cot2=

cot A+cot B+cot C