Logarithms
f(x) = log(x^2) g(x) = 2logx I think f(x) is not equal to g(x) Is it correct
@skullpatrol
It came in some IIT paper
nope f(x) is equal to log x becuse \[\log(x ^{a})=a*\log(x)\]
it is equal,cuz log m ^n=n log m
Logarithm of negative numbers isn't defined
No but f(x) is defined for both positive and negative values of x You square a negative u get positive But g(x) only defined for "ONLY" positive values for x
Can we think about it that way
@sidsiddhartha @aaryaancoool
@skullpatrol
no....according to me.......
Equal or not equal
it is absolutely equal
I think it is not because f(x) is defined for both positive and negative values of x You square a negative u get positive But g(x) only defined for "ONLY" positive values for x
I know that property
correct....but not for negative values because argument is always greater than 0(argument>0)
\[\large \bf \log_{10}-2=~ ~is~NOT~possible\]
Yes that's what i am saying so they are not equal You square a negative you still get positive Note that they are functions
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