`96sqrt3 sin (pi/(48) )cos (pi/(48) )cos (pi/(24) )cos (pi/(12) )cos (pi/(6) ) ` has the value `=`

96sqrt(3)sin((pi)/(48))cos((pi)/(48))cos((pi)/(24))cos((pi)/(12))cos((pi)/(6)) has the value

96 sqrt3 sin(pi/48) cos(pi/48) cos(pi/24) cos(pi/12) cos(pi/6) has the value

Prove that 32 (sqrt(3)) sin"" (pi)/(48) cos"" (pi)/(48) cos"" (pi)/(24) cos"" (pi)/(12) cos"" (pi)/(6) = 3

The value of 64sqrt(3)sin((pi)/(48))cos((pi)/(48))cos((pi)/(24))cos((pi)/(12))cos((pi)/(6))

sin(pi/6 )+cos(pi/3)=

The value of sin(pi/48)cos(pi/48)cos(pi/24)cos(pi/12)cos(pi/6)cos(pi/3) is:

sin ""(pi)/(4) cos ""(pi)/(12) - cos ""(pi)/(4) sin ""(pi)/(12) is equal to

cos. (3pi)/(19) + cos . (7pi)/(19) + cos. (12pi)/(19) + cos. (16pi)/(19) =