simplification of some logs, give me the fastest approach: log(10/10^m) and log(1/root4over10)
|dw:1413102966117:dw| yeah this is the next step right? is it correct?
But what do I do after?... it's just 1(10^1-m)
do you still need help?
yes please sir
@Auxuris :o
oh oops do the same thing bring the 1-m to the left side of the log10 and then turn log10 into 1
so it's supposed to be 1-m?
but I still don't get how you move 1-m, I know it's that certain rule- but it just doesn't click.
whenever your log or lg or ln has a power, you can bring it over to the other side
but wouldn't it be 1-m(1)(10)?
it becomes (1-m)Log10
what happened to the 10? from 10/10^m
10/10^m becomes 10^(1-m)
do you follow?
log10(10^1-m)... so it's ... (1-m)(log10) but where did the 10 go?
Log(10/10^m) = Log(10^(1-m)) because 10/10^m is the same as 10^1/10^m which equals 10^(1-m) by the laws of exponents
can you see that now?
not really.. ._. sorry, could you draw it? with arrows or something?
what don't you understand?
where did the 10 go, because you need to multiply it out right?
no you don"t. 10/10^m = 10^(1-m) happy with that?
then it's just log10(10^1-m) so it's 1(10^1-m)
Join our real-time social learning platform and learn together with your friends!