prove that cos10 + cos50+cos70=cos30
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Answer:
Cos30.(cos50cos10).cos70
= root3/2 .1/2(2cos10cos50)cos70
= root3/2 .1/2 (cos60 + cos40 ).cos70.............[ bcoz 2cosxcosy = cos(x+y) + cos(x-y) ]
= root3/4 (cos60.cos70 + cos40cos70)
= root3/8 [ cos70 + 2cos40cos70 ]
= root3/8 [ cos70 + cos110 + cos30 ]
= root3/8 [ cos70 - cos70 + root3/2]
= root3/8 . root3/2
= 3/16
Step-by-step explanation:
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