`cos 6^@.sin24^@ .cos72^@`=

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cos6^(@)sin24^(@)cos72^(@)=

cos6^(@)*sin24^(@)*cos72^(@)=

cos 6^(@) sin 24^(@) cos 72^(@) =

Prove the following: sin18^@cos39^@+sin6^@cos15^@=sin24^@cos33^@

cos12^@ cos24^@ cos36^@ cos 48^@ cos 72^@ cos 84^@ is equal to:

The value of cos12^(@)cos24^(@)cos36^(@)cos48^(@)cos72^(@)cos84^(@), is

Evaluate : cos12^@cos24^@cos36^@cos48^@cos72^@cos84^@

The value of cos12^(@)cos24^(@)cos36^(@)cos48^(@)cos72^(@)cos84^(@), is

Find the value of cos 12^@*cos 24^@*cos 36^@*cos 48^@*cos 72^@*cos96^@

What is the values of the following? ( sin 24^(@) +cos 66^(@)) (sin 24^(@) -cos66^(@))