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sin36^@sin72^@sin108^@sin144^@=5/16...

`sin36^@sin72^@sin108^@sin144^@=5/16`

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Prove that : sin 36^@ sin 72^@ sin 108^@ sin 144^@ =5/16 .

sin36^@ sin72^@ sin108^@ sin144^@ is equal to:

Prove that: sin36^0s in 72^0s in 108^0s in 144^0=5/(16)dot

sin18^@sin70^@+sin16^@sin36^@=

Prove that: sin36^(@)s in72^(0)s in108^(0)s in144^(0)=(5)/(16)

Prove the following : cos36^@.cos72^@.cos108^@.cos144^@ = 1/16

Prove that: "sin"(pi)/(5)"sin"(2pi)/(5)"sin"(3pi)/(5)"sin"(4pi)/(5)=(5)/(16) "sin"36^(@) "sin"72^(@) "sin"108^(@) sin 144^(@)=(5)/(16) .

sin 36^(º)sin 72^(º) sin108^(º) sin 144^(º) =