When SinA+SinB=2 then sin(A+B)
Answers
Answered by
1
Answer:
sin(A+B)=0
Step-by-step explanation:
There is only possibility if sinA+ sinB =2
A=B =90°
so, sin90 +sin90 =2
1+ 1=2
therefore
sin (A+B)
= sin(90°+90°)
= sin180°
= 0
sin(A+B)=0
Hope this helps you
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Answered by
0
sinA=1
A=n(π/2) where n is odd
and
B=n(π/2)
A+B=(m+n)(π/2)
where m,n are odd
A+B= k(π/2) and k is even .( as the sum of two odd numbers is even )
hence
sin (A+B) =0
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