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

Similar Questions

Explore conceptually related problems

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

cot16cot44+cot44cot76-cot76cot16=

cot 6^0 cot 42^0 cot 66^0 cot 78^0=1

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

cot6^(0)cot42^(0)cot66^(@)cot78^(@)=1

Show that: cot16^(@)*cot44^(@)+cot44^(@)*cot76^(@)-cot76^(@)*cot16^(@)=3

cot 16^(@) cot 44^(@) + cot 44^(@) cot 76^(@) - cot 76^(@) cot 16^(@)=

The value of (tan55^0)/(cot35^0)+cot1^0cot2^0cot3^0cot90^0,i s -2 (b) 2 (c) 1 (d) 0

cot15^(0)+cot75^(0)+cot315^(0)= a)1 b)0 c)1/2 d)3