Can someone help me with translating log to exponential form, vice versa?
logs are exponents
How do you create that tiny number next to a log?
log base b of x means. b to what power equals x
\[\log _{b}x = y~~~~~~~or~~~~~~b^y = x\]
b to what power is x,, b to the y power is x
\log_b
ok. i see that. can there ever be a number in front of the log? i just want to know all the rules basically
and if so, what does that represent?
For example, if\[2^{3}=8\]Then\[\log_{2} 8=3\]
remember \[\log _{b}(x^n) = n*\log _{b}x\]
\[10^{-3}=.001\iff \log(.001)=-3\]
IF\[\log_{b}x =y \]then the base b must be a positive real number except 1, the argument x > 0, and the exponent y can be any real number.
That expression satellite typed in is: log base 10 of 0.001 = -3 "10 to what power is 0.001" that =-3
Can someone explain inverse log?
the log of a number is the power to which the base must be raised to get that number
|dw:1421637107020:dw|
Join our real-time social learning platform and learn together with your friends!