k=(1-sinA)(1-sin B)(1-sin C)=(1+sin A)(1-sin B)(1-sin C) Find k
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given
k= (1-sinA)(1-sinB)(1-sinC)=(1+sinA)(1+sinB)(1-sinC)
dividing we have
(1+sinA) / (1-sinA)=1
=> 1+ sinA= 1- sin A
=> sinA+ sinA= 0
sinA=0
therefore
k= (1-sinB)(1-sinC)
ANSWER
ANOTHER METHOD
comparison method
we see that
1-sinA= 1+sinA=> 2 sinA=0
and then subtracting the value of
=> sinA= 0
k = ( 1-sinB)(1-sinC)
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