If sinA + sinB + sinC =3 then what is the value of cosA + cosB + cosC = ?
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sinA + sinB + sinC = 3
sinA + sinB + sinC = 1+1+1
(sinA-1) + (sinB-1) + (sinC-1) = 0 --------(1)
comparing the both sides of equation (1)
sinA-1 = 0
sinA = 0
A = 90°
sinB-1 =0
sinB = 1
B = 90°
sinC-1 = 0
sinC = 1
C = 90°
Now,
cosA + cosB + cosC = ?
putting A + B + C = 90°
= cos 90° + cos 90° + cos 90°
= 0 + 0 + 0
= 0
Answer:-
cosA + cosB + cosC = 0
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Here is the answer ! Hope it helps.. :)
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