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What is the solution to log25x =3?
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Is it \(\log(25x))\) or \(\log_{25}(x)\)?
what is the base of this logarithm Bee ?
or this mean log base 2 of 25x = 3 ?
The answers can be x=3/25 | x=8/25 | x=35 | x=40
ok i understand but we need knowing the base of logarithm
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10
40
so than is 10 how can you rewriting the right side using log base 10 ?
Thanks I got it. x=40
are you sure ?
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do you can proving it ?
log 25x =3 so this mean that 10^3 = 25x using this propertie of logarithms that log(a) b = x => a^x = b hope helped
Sila do you agree it ?
correct
yes
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