log (a+b+c)=loga+log b+log c
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log( a + b + c ) = loga + logb + loga
log( a + b + c ) = log( a× b × c )
a + b + c = abc
a + b + c -abc =0
log( a + b + c ) = log( a× b × c )
a + b + c = abc
a + b + c -abc =0
mysticd:
It is wrong
Answered by
0
we know that,
log(a*b*c)= loga + logb +logc
therefore, the given eqn -
log(a+b+c)=log(abc)
log(a+b+c) - log(abc) = 0
log{(a+b+c)/(abc)} = 0
(a+b+c)/(abc) = 1
a+b+c = abc
log(a*b*c)= loga + logb +logc
therefore, the given eqn -
log(a+b+c)=log(abc)
log(a+b+c) - log(abc) = 0
log{(a+b+c)/(abc)} = 0
(a+b+c)/(abc) = 1
a+b+c = abc
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