[ 90.sin A,cos A,tan A are in GP rArr `cot^(6)A-cot^(2)A`=[ 1) 2, 2) 1 3) 0, 4) -1]]

If sin A , cos A , tan A are in G.P then cot ^6 A - cot^2 A is

If sin A , cos A and tan A are in G.P. then cot^(6) A- cot^(2) A =

If sin A,cosA and tan A are in G.P. then cot^6A-cot^2A is equal to

"If the numbers "a,b,c" are in "A.P," then "2b=a+c" .If the numbers "a,b,c" are in G.P,then "b^(2)=ac" If "sin A,cos A,tan A" are in "GP" then "cot^(6)A-cot^(2)A=

If cos A,sin A,cot A are in G.P.then the value of tan ^(6)A-tan^(2)A is

Prove :sin^(2)A cot^(2)A+cos^(2)A tan^(2)A=1

cot^(2)A-tan^(2)A=4cot2A cos ec2A

If sin theta, cos theta, tan theta are in G.P, then cot ^(6) theta-cot ^(2) theta is

sin ^ (2) A.cot ^ (2) A-cos ^ (2) A * tan ^ (2) A = 1