The perimeter of a triangle ABC is 6 times the arithmetic mean
of the sines of its angles. If the side bis 2, then the angle B is
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1
We have a+b+c=
3
6(sinA+sinB+sinC)
⇒k(sinA+sinB+sinC)=2(sinA+sinB+sinC),
where K=
sinA
a
=
sinB
b
=
sinC
c
⇒K=2 ......(∵sinA+sinB+sinC
=0)
⇒
sinA
a
=2
⇒sinA=
2
1
⇒A=
6
π
Step-by-step explanation:
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