if A + sinB + sinC =3 , then cosA + cosB + cosC=?
dhruvsh:
it's there in most of the 11th standard mathematics textbooks
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sin A + sin B + sin C = 3
Now, the maximum value of sin function is 1.
Thus, when all sin A , Sin B and sin C are equal to 1 will make up 3
So, sin A = 1 = sin 90°
Thus,
A = B = C = 90°
Therefore,
cos A + cos B + cos C = 0+0+0 = 0
Now, the maximum value of sin function is 1.
Thus, when all sin A , Sin B and sin C are equal to 1 will make up 3
So, sin A = 1 = sin 90°
Thus,
A = B = C = 90°
Therefore,
cos A + cos B + cos C = 0+0+0 = 0
Answered by
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0 take A=B=C= 90 angle then SINA=1=SINB=SINC, THEN COSA=C0SB=COSC=COS90=O.
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