If sin theta = 1/3 . Show that 3 cos theta minus 4 cos cube theta =0
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Answer:
Let theta be ₹.
sin ₹ = 1/2
sin ₹ = sin 30°
₹ = 30°
to prove:-
3cos₹ - 4cos^3₹ = 0
3cos30° - 4cos^3 30° = 0
3( \sqrt{3} /2) - 4( \sqrt{3} /2)^{3} = 03(
3
/2)−4(
3
/2)
3
=0
0 = 0
Hence Proved
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