Log50=2log5+log2
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Answered by
4
RHS.
2log5 + log2 = log5²+log2 = log25+log2 = log(25*2)= log50= LHS.
hence, proved
2log5 + log2 = log5²+log2 = log25+log2 = log(25*2)= log50= LHS.
hence, proved
Answered by
0
Hi mate!!!
Log ( 50 ) = Log ( 25 × 2 )
=. Log ( 25 ) + Log (2 ) { Because Log (mn) = Log ( m ) + Log (n )}
=. Log ( 5² ) + Log (2 )
=. 2 Log ( 5 ) + Log (2) { because log(x^n ) = n log (x)
Hope it helps.
Log ( 50 ) = Log ( 25 × 2 )
=. Log ( 25 ) + Log (2 ) { Because Log (mn) = Log ( m ) + Log (n )}
=. Log ( 5² ) + Log (2 )
=. 2 Log ( 5 ) + Log (2) { because log(x^n ) = n log (x)
Hope it helps.
mayankjoshi434:
Thanks for Answer
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