Find the nimber of digits in 25 square using logs
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1
Answer:
3
Step-by-step explanation:
Given that: 25^2
Let 25^2 =x
taking logarithms on both sides
log 25^2= log x
log (5^2)^2= log x
log 5^4=logx. [(a^m)^n=a ^mn]
4log 5=logx [loga^m= mloga]
4×0.6990=logx
2.796=logx
the characteristic is 2 then the number of digits a
is 2+1=3
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