Which of the following is true? A logarithmic function is not the inverse of an exponential function. The base of a logarithmic function can be a negative number. The domain of a logarithmic function f(x) = log2x is all real numbers greater than zero. The range of the logarithmic function f(x) = log2x is all real numbers less than zero
Dang everybody came to the question like leeches hahaha.
First only...A logarithmic function is not the inverse of an exponential function.
Can ya help with a log problem?
or actually, how to you input a lowered number, like an opposite ^3
onto an online calculator
Which of the following is the solution of log (x + 3)0.001 = -3 ?
the (x+3) is lowered though not to the power of
\[_{3}\] like that but i need it in a seperate calculator -______-
what is it called?
Which of the following is the solution of \[\log _{x+3}0.001 = -3 ?\]
0.001 = 1/1000 = 10^-3 log[x + 3](0.001) = -3 log[x + 3](10^-3) = -3 REWRITE THIS IN EXPONENTIAL form 10^-3 = (X + 3)^-3 since we have the same exponents we can equate the base. 10 = x + 3 10 -3 = x x = 7
@bittuaryan I'm confused what you were saying about the first question. Option A is clearly false. The question is asking for which one is true.
ooo
The logarithm and exponential ARE inverse functions of one another. :D |dw:1361342993950:dw|The log function looks something like this. I think we're looking for option .... C probably. The domain represents legal \(x\) values the function can take on. Hmm it looks like this line is defined for all positive values of x yes? In other words the domain of a log function will be ~ All reals greater than 0.
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