bsinA=√2a-acosB,求B
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2-2accos60 9=4a^2+a^2-2a^2 a=根号3 c=2a=2根号3 所以, a=根号3, c=2根号3 bsina=√3acosb sinBsinA=√3sinAcosB sinB=。
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bsinA =√2a-acosB
b/(√2-cosB) = a/sinA
=>
√2-cosB = sinB
(sinB+cosB)=√2
1+sin2B =2
sin2B =1/2
2B = π/6 or 5π/6 (rej)
B =π/12
ie
B =π/12
b/(√2-cosB) = a/sinA
=>
√2-cosB = sinB
(sinB+cosB)=√2
1+sin2B =2
sin2B =1/2
2B = π/6 or 5π/6 (rej)
B =π/12
ie
B =π/12
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bsinA =√2a-acosB
b/(√2-cosB) = a/sinA
=>
√2-cosB = sinB
(sinB+cosB)=√2
1+sin2B =2
sin2B =1/2
2B = π/6 or 5π/6 (rej)
B =π/12
ie
B =π/12
b/(√2-cosB) = a/sinA
=>
√2-cosB = sinB
(sinB+cosB)=√2
1+sin2B =2
sin2B =1/2
2B = π/6 or 5π/6 (rej)
B =π/12
ie
B =π/12
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