in a triangle ABC, a[bcos C-c cos B]=
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Step-by-step explanation:
cosC=(a2+b2-c2)÷2ab
cosB=(c2+a2-b2)÷2ac
so bcosC=(a2+b2-c2)÷2a
and ccosB=(c2+a2-b2)÷2a
then a[bcosC-ccosB]={(a2+b2-c2)÷2}-{(c2+a2-b2)÷2}
=(b2-c2)
In the triangle ABC
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