To prove: `sin10 sin30 sin 50 sin 70 =1/16`

The value of sin10.sin30.sin50.sin70 is

Prove that sin10^(@) sin 30^(@) sin 50^(@) sin 70^(@)=1/16

The value of sin 10^(@) sin 30^(@) sin 50^(@) sin 70^(@) is

The value of sin 10^(@) sin 30^(@) sin 50^(@) sin 70^(@) is equal to .

Prove the following: (i) "sin" 10^(@) sin 50^(@) sin 70^(@)=(1)/(8) (ii) "sin" 10^(@) sin 30^(@) sin 50^(@) sin 70^(@)=(1)/(16)

Prove that: sin10^(0)sin30^(0)sin50^(@)sin70^(@)=(1)/(16)

The value of expression sin10^(@)sin30^(@)sin50^(@)sin70^(@) is :

Prove : sin 10^(@)sin50^(@)sin70^(@) = 1//8 .

Prove that sin 10^(@) " sin " 50^(@) " sin " 60^(@) " sin " 70^(@) = .(sqrt(3))/(16)