What function is graphed below? f(x) = log (x – 3) f(x) = log (x + 3) f(x) = log x + 3 f(x) = log x – 3
hint : log(x) cuts x axis at 1
the given graph is cutting x axis at 4
go to this website and type in each equation then click graph and it will graph it for you http://www.meta-calculator.com/online/
so it has slided 3 units to right !
this we simply replace x with (x-3) log(x) ---- > log(x-3)
log(x) becomes log(x-3) when it slides right by 3 units.
does that make some sense
yes it does . its simpler than i thought ! (:
sounds good :)
Which of the following is equivalent to log 2x 3y
2x is lower by the way . i think its called the subscript.
\(\large \log_{2x} 3y\)
like this ?
yess (: . shhould i type the answer choices to show you??
it wud be a pain to type all.. il show u how it simplifies, see if its there in ur choices ok
thats even better ! (:
use this :- \(\large \log_b a = \frac{\log a }{\log b }\)
\(\large \log_{2x} 3y = \frac{\log 3y}{\log 2x}\)
do u have it in ur options ha
is it supposed to have parenthesis or no ?
you can have parenthesis like this :- \(\large \log_{2x} 3y = \frac{\log (3y)}{\log (2x)}\)
yess ! you are reallyyy Smart !!!!!!!!!!!!!!!!!!!!!!!!!! (::
you're smart, not me lol :)
How long it will take for $300 to double when invested at 6% annual interest compounded twice a year? i got 11.7 . am i right ?
\(300 (1 +\frac{.06}{2})^{2*t} = 600\)
t = 11.7249
you're right ! gw !!
it takes 11.7 years to double the money
Yaaaayy (:. okk im going to open a new thread .
we can continue here if u want... new thread is also fine lol
nooopee. here is fine i have like 3 more on this assigmentt.
Which of the following statements is true? An exponential function is never the inverse of a logarithmic function. The base of the logarithmic function f(x) = log5x is unknown. The range of the logarithmic function f(x) = log5x is all real numbers. The domain of the logarithmic function f(x) = log5x is all real numbers.
i think c or d im just not sure.
hint : log function cannot take negative values as input
so the domain of log is always positive real numbers oly.
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