`sin^(2)14^(@)+cos^(2)16^(@)-sin14^(@)cos16^(@)=`

Write the value of cos^(2)76^(@)+cos^(2)16^(@)-cos76^(@)cos16^(@)

The value of sin^(2)46^(@)+sin^(2)14^(@)+sin46^(@)sin14^(@)=

The value of sin^(2)46^(@)+sin^(2)14^(@)+sin46^(@)sin14^(@)=

The vlaue of cos^(2)76^(@)+cos^(2)16-cos76^(@)cos16^(@), is

The value of (sin28^(@)+sin32^(@)-sin60^(@))/(sin14^(@)sin16^(@)sin30^(@))

"Show that "sin^(2)16^(@)+sin^(2)23^(@)+sin^(2)37^(@)+sin^(2)44^(0)=1+sin^(2)7^(0)+sin^(2)14^(@)

Show that sin^(2)16^@+sin^(2)23^(@)+sin^(2)37^(0)+sin^(2)44^@=1+sin^(2)7^(0)+sin^(2)14^(@)

If |sin^(2)x+17-x^(2)|=|16-x^(2)|+2sin^(2)x+cos^(2)x then subsets of solution are

2sin ^ (2) (8 (1 ^ (@)) / (2)) + 4cos16 ^ (@) sin (7 (1 ^ (@)) / (2)) sin (8 (1 ^ (@)) / (2)) + cos32 ^ (@) =

The values of x satisfying the system of equations 2^(sin x-cos y)=1,16^(sin^(2)x+cos^(2)y)=4 are given by :