If sin a + sin b + sin c = 3, what is cos a + cos b + cos c
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Answered by
1
Answer:
For normal incidence on a plane mirror identify which of these statements are true --
(I) Both the angles of incidence and reflection are 0 degree .
(II) Both the angles of incidence and reflection are 90 degree .
(III) The angles that both the incident ray and the reflected ray make with the mirror surface are 0 degree .
(IV) The angles that both the incident ray and the reflected ray make with the mirror surface are 90 degree ..
A) Only (I) is true .
B) Only (II) is true .
C) Both (I) and (III) are true .
D) Both (I) and (IV) are true ✔
Answered by
1
Answer:
d is correct
Step-by-step explanation:
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Aynain:
Please look at my question in the beginning and answer
or. (sinA-1)+(sinB-1)+(sinC-1)=0………..(1)
Comparing the both sides of eqn. (1)
(sinA-1)=0. => sinA= 1 or A=90°
(sinB-1)=0 => sinB=1 or B=90°
(sinC-1)=0. => sinC=1 or C=90°.
Now cosA+cosB+cosC=?
Putting. A=B=C=90°
=cos90°+cos90°+cos90°
=0+0+0
= 0. Answer.
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